Course registration information, including classroom locations, can be found on the Student Information Services (SIS) website. To see a complete list of courses offered and their descriptions, visit the online course catalog. Click on the course number for link to course website.
The math department offers additional tools for course selection:
Important: sections with section number .88 are not open for enrollment by AS/EN Homewood undergraduates.
Course # (Section)
Title
Day/Times
Instructor
Location
Term
Course Details
AS.001.184 (01)
FYS: The Mathematics of Politics, Democracy, and Social Choice
TTh 1:30PM - 2:45PM
Cutrone, Joseph W
Gilman 134
Fall 2025
This First-Year Seminar is designed for students of all backgrounds to provide a mathematical introduction to social choice theory, weighted voting systems, apportionment methods, and gerrymandering. In the search for ideal ways to make certain kinds of political decisions, a lot of wasted effort could be averted if mathematics could determine that finding such an ideal were actually possible in the first place. The seminar will analyze data from recent US elections as well as provide historical context to modern discussions in politics, culminating in a mathematical analysis of the US Electoral College. Case studies, future implications, and comparisons to other governing bodies outside the US will be used to apply the theory of the course. Students will use Microsoft Excel to analyze data sets. There are no mathematical prerequisites for this course.
×
FYS: The Mathematics of Politics, Democracy, and Social Choice AS.001.184 (01)
This First-Year Seminar is designed for students of all backgrounds to provide a mathematical introduction to social choice theory, weighted voting systems, apportionment methods, and gerrymandering. In the search for ideal ways to make certain kinds of political decisions, a lot of wasted effort could be averted if mathematics could determine that finding such an ideal were actually possible in the first place. The seminar will analyze data from recent US elections as well as provide historical context to modern discussions in politics, culminating in a mathematical analysis of the US Electoral College. Case studies, future implications, and comparisons to other governing bodies outside the US will be used to apply the theory of the course. Students will use Microsoft Excel to analyze data sets. There are no mathematical prerequisites for this course.
Days/Times: TTh 1:30PM - 2:45PM
Instructor: Cutrone, Joseph W
Room: Gilman 134
Status: Closed
Seats Available: 0/12
PosTag(s): AGRI-ELECT
AS.110.102 (88)
College Algebra
Gaines, Alexa D; Ross, Lauren Elizabeth
Online
Fall 2025
This introductory course will create a foundational understanding of topics in Algebra. An emphasis will be on applications to prepare students for future courses like Precalculus or Statistics. After a review of elementary algebra concepts, topics covered include: equations and inequalities, linear equations, exponents and polynomials, factoring, rational expressions and equations, relations and functions, radicals, linear and quadratic equations, higher-degree polynomials, exponential, logarithmic, and rational functions.
×
College Algebra AS.110.102 (88)
This introductory course will create a foundational understanding of topics in Algebra. An emphasis will be on applications to prepare students for future courses like Precalculus or Statistics. After a review of elementary algebra concepts, topics covered include: equations and inequalities, linear equations, exponents and polynomials, factoring, rational expressions and equations, relations and functions, radicals, linear and quadratic equations, higher-degree polynomials, exponential, logarithmic, and rational functions.
Days/Times:
Instructor: Gaines, Alexa D; Ross, Lauren Elizabeth
Room:
Status: Canceled
Seats Available: 25/25
PosTag(s): n/a
AS.110.105 (01)
Precalculus
MWF 9:00AM - 9:50AM, T 4:30PM - 5:20PM
Sun, Yitong
Hodson 211; Hodson 315
Fall 2025
This course provides students with the background necessary for the study of calculus. It begins with a review of the coordinate plane, linear equations, and inequalities, and moves purposefully into the study of functions. Students will explore the nature of graphs and deepen their understanding of polynomial, rational, trigonometric, exponential, and logarithmic functions, and will be introduced to complex numbers, parametric equations, and the difference quotient.
×
Precalculus AS.110.105 (01)
This course provides students with the background necessary for the study of calculus. It begins with a review of the coordinate plane, linear equations, and inequalities, and moves purposefully into the study of functions. Students will explore the nature of graphs and deepen their understanding of polynomial, rational, trigonometric, exponential, and logarithmic functions, and will be introduced to complex numbers, parametric equations, and the difference quotient.
Days/Times: MWF 9:00AM - 9:50AM, T 4:30PM - 5:20PM
Instructor: Sun, Yitong
Room: Hodson 211; Hodson 315
Status: Closed
Seats Available: 8/30
PosTag(s): n/a
AS.110.105 (88)
Precalculus
Gaines, Alexa D
Online
Fall 2025
This course provides students with the background necessary for the study of calculus. It begins with a review of the coordinate plane, linear equations, and inequalities, and moves purposefully into the study of functions. Students will explore the nature of graphs and deepen their understanding of polynomial, rational, trigonometric, exponential, and logarithmic functions, and will be introduced to complex numbers, parametric equations, and the difference quotient.
×
Precalculus AS.110.105 (88)
This course provides students with the background necessary for the study of calculus. It begins with a review of the coordinate plane, linear equations, and inequalities, and moves purposefully into the study of functions. Students will explore the nature of graphs and deepen their understanding of polynomial, rational, trigonometric, exponential, and logarithmic functions, and will be introduced to complex numbers, parametric equations, and the difference quotient.
Days/Times:
Instructor: Gaines, Alexa D
Room:
Status: Closed
Seats Available: 34/50
PosTag(s): n/a
AS.110.106 (01)
Calculus I (Biology and Social Sciences)
MWF 10:00AM - 10:50AM, T 1:30PM - 2:20PM
Wentworth-Nice, Prairie
Hodson 110; Bloomberg 176
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (01)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Days/Times: MWF 10:00AM - 10:50AM, T 1:30PM - 2:20PM
Instructor: Wentworth-Nice, Prairie
Room: Hodson 110; Bloomberg 176
Status: Closed
Seats Available: 1/30
PosTag(s): ROBO-CMMA
AS.110.106 (02)
Calculus I (Biology and Social Sciences)
MWF 10:00AM - 10:50AM, T 3:00PM - 3:50PM
Wentworth-Nice, Prairie
Hodson 110; Hodson 301
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (02)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Days/Times: MWF 10:00AM - 10:50AM, T 3:00PM - 3:50PM
Instructor: Wentworth-Nice, Prairie
Room: Hodson 110; Hodson 301
Status: Closed
Seats Available: 6/30
PosTag(s): ROBO-CMMA
AS.110.106 (03)
Calculus I (Biology and Social Sciences)
MWF 10:00AM - 10:50AM, T 7:00PM - 7:50PM
Wentworth-Nice, Prairie
Hodson 110; Hodson 216
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (03)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Days/Times: MWF 10:00AM - 10:50AM, T 7:00PM - 7:50PM
Instructor: Wentworth-Nice, Prairie
Room: Hodson 110; Hodson 216
Status: Closed
Seats Available: 23/30
PosTag(s): ROBO-CMMA
AS.110.106 (04)
Calculus I (Biology and Social Sciences)
MWF 10:00AM - 10:50AM, Th 8:00AM - 8:50AM
Wentworth-Nice, Prairie
Hodson 110; Hodson 203
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (04)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (05)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (06)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Days/Times: MWF 11:00AM - 11:50AM, T 4:30PM - 5:20PM
Instructor: Wentworth-Nice, Prairie
Room: Hodson 110; Bloomberg 168
Status: Closed
Seats Available: 0/30
PosTag(s): ROBO-CMMA
AS.110.106 (07)
Calculus I (Biology and Social Sciences)
MWF 11:00AM - 11:50AM, T 6:00PM - 6:50PM
Wentworth-Nice, Prairie
Hodson 110; Hodson 305
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (07)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Days/Times: MWF 11:00AM - 11:50AM, T 6:00PM - 6:50PM
Instructor: Wentworth-Nice, Prairie
Room: Hodson 110; Hodson 305
Status: Closed
Seats Available: 6/30
PosTag(s): ROBO-CMMA
AS.110.106 (08)
Calculus I (Biology and Social Sciences)
MWF 11:00AM - 11:50AM, Th 9:00AM - 9:50AM
Wentworth-Nice, Prairie
Hodson 110; Krieger 205
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (08)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (09)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
×
Calculus I (Biology and Social Sciences) AS.110.106 (10)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Biological and Social Science) AS.110.107 (01)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Days/Times: MWF 10:00AM - 10:50AM, T 3:00PM - 3:50PM
Instructor: Shumakovitch, Alexander N
Room: Maryland 110; Gilman 55
Status: Closed
Seats Available: 8/30
PosTag(s): ROBO-CMMA
AS.110.107 (02)
Calculus II (For Biological and Social Science)
MWF 10:00AM - 10:50AM, T 4:30PM - 5:20PM
Shumakovitch, Alexander N
Maryland 110; Bloomberg 176
Fall 2025
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Biological and Social Science) AS.110.107 (02)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Days/Times: MWF 10:00AM - 10:50AM, T 4:30PM - 5:20PM
Instructor: Shumakovitch, Alexander N
Room: Maryland 110; Bloomberg 176
Status: Closed
Seats Available: 5/30
PosTag(s): ROBO-CMMA
AS.110.107 (03)
Calculus II (For Biological and Social Science)
MWF 10:00AM - 10:50AM, Th 1:30PM - 2:20PM
Shumakovitch, Alexander N
Maryland 110; Bloomberg 274
Fall 2025
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Biological and Social Science) AS.110.107 (03)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Biological and Social Science) AS.110.107 (04)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
×
Calculus I (Physical Sciences & Engineering) AS.110.108 (01)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 10:00AM - 10:50AM, T 6:00PM - 6:50PM
Instructor: McConnell, Ryan
Room: Latrobe 107; Gilman 17
Status: Closed
Seats Available: 4/19
PosTag(s): ROBO-CMMA
AS.110.108 (02)
Calculus I (Physical Sciences & Engineering)
MWF 10:00AM - 10:50AM, Th 4:30PM - 5:20PM
McConnell, Ryan
Latrobe 107; Bloomberg 176
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
×
Calculus I (Physical Sciences & Engineering) AS.110.108 (02)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
×
Calculus I (Physical Sciences & Engineering) AS.110.108 (03)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 11:00AM - 11:50AM, T 4:30PM - 5:20PM
Instructor: McConnell, Ryan
Room: Olin 305; Latrobe 120
Status: Closed
Seats Available: 3/30
PosTag(s): ROBO-CMMA
AS.110.108 (04)
Calculus I (Physical Sciences & Engineering)
MWF 11:00AM - 11:50AM, Th 6:00PM - 6:50PM
McConnell, Ryan
Olin 305; Gilman 17
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
×
Calculus I (Physical Sciences & Engineering) AS.110.108 (04)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
×
Calculus I (Physical Sciences & Engineering) AS.110.108 (88)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times:
Instructor: Clayton, Amanda M
Room:
Status: Closed
Seats Available: 35/50
PosTag(s): ROBO-CMMA
AS.110.109 (01)
Calculus II (For Physical Sciences and Engineering)
MWF 10:00AM - 10:50AM, T 9:00AM - 9:50AM
Mese, CHIKAKO
Hodson 210; Krieger 205
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Physical Sciences and Engineering) AS.110.109 (01)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Days/Times: MWF 10:00AM - 10:50AM, T 9:00AM - 9:50AM
Instructor: Mese, CHIKAKO
Room: Hodson 210; Krieger 205
Status: Closed
Seats Available: 3/30
PosTag(s): ROBO-CMMA
AS.110.109 (02)
Calculus II (For Physical Sciences and Engineering)
MWF 10:00AM - 10:50AM, T 7:00PM - 7:50PM
Mese, CHIKAKO
Hodson 210; Hodson 203
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Physical Sciences and Engineering) AS.110.109 (02)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Days/Times: MWF 10:00AM - 10:50AM, T 7:00PM - 7:50PM
Instructor: Mese, CHIKAKO
Room: Hodson 210; Hodson 203
Status: Closed
Seats Available: 12/30
PosTag(s): ROBO-CMMA
AS.110.109 (03)
Calculus II (For Physical Sciences and Engineering)
MWF 10:00AM - 10:50AM, Th 4:30PM - 5:20PM
Mese, CHIKAKO
Hodson 210; Latrobe 120
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Physical Sciences and Engineering) AS.110.109 (03)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Calculus II (For Physical Sciences and Engineering)
MWF 11:00AM - 11:50AM, Th 6:00PM - 6:50PM
Stufflebeam, Hunter Alexander
Mergenthaler 111; Hodson 211
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Physical Sciences and Engineering) AS.110.109 (04)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Calculus II (For Physical Sciences and Engineering)
MWF 11:00AM - 11:50AM, Th 8:00AM - 8:50AM
Stufflebeam, Hunter Alexander
Mergenthaler 111; Hodson 313
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Physical Sciences and Engineering) AS.110.109 (05)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Calculus II (For Physical Sciences and Engineering)
MWF 11:00AM - 11:50AM, Th 6:00PM - 6:50PM
Stufflebeam, Hunter Alexander
Mergenthaler 111; Hodson 313
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Physical Sciences and Engineering) AS.110.109 (06)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Calculus II (For Physical Sciences and Engineering)
MWF 11:00AM - 11:50AM, Th 4:30PM - 5:20PM
Stufflebeam, Hunter Alexander
Mergenthaler 111; Hodson 203
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
×
Calculus II (For Physical Sciences and Engineering) AS.110.109 (07)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Calculus II (For Physical Sciences and Engineering)
Cutrone, Joseph W
Online
Fall 2025
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
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Calculus II (For Physical Sciences and Engineering) AS.110.109 (88)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines. Recommended Course Background: Grade of C- or Better in AS.110.106 or AS.110.108, or a 5 on the AP AB exam.
Days/Times:
Instructor: Cutrone, Joseph W
Room:
Status: Closed
Seats Available: 45/50
PosTag(s): ROBO-CMMA
AS.110.113 (01)
Honors Single Variable Calculus
MW 4:30PM - 5:45PM, F 4:30PM - 5:20PM
Chedalavada, Anish V
Krieger 304; Krieger 304
Fall 2025
This is an honors alternative to the Calculus sequences AS.110.106-AS.110.107 or AS.110.108-AS.110.109 and meets the general requirement for both Calculus I and Calculus II (although the credit hours count for only one course). It is a more theoretical treatment of one variable differential and integral calculus and is based on our modern understanding of the real number system as explained by Cantor, Dedekind, and Weierstrass. Students who want to know the "why's and how's" of Calculus will find this course rewarding. Previous background in Calculus is not assumed. Students will learn differential Calculus (derivatives, differentiation, chain rule, optimization, related rates, etc), the theory of integration, the fundamental theorem(s) of Calculus, applications of integration, and Taylor series. Students should have a strong ability to learn mathematics quickly and on a higher level than that of the regular Calculus sequences.
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Honors Single Variable Calculus AS.110.113 (01)
This is an honors alternative to the Calculus sequences AS.110.106-AS.110.107 or AS.110.108-AS.110.109 and meets the general requirement for both Calculus I and Calculus II (although the credit hours count for only one course). It is a more theoretical treatment of one variable differential and integral calculus and is based on our modern understanding of the real number system as explained by Cantor, Dedekind, and Weierstrass. Students who want to know the "why's and how's" of Calculus will find this course rewarding. Previous background in Calculus is not assumed. Students will learn differential Calculus (derivatives, differentiation, chain rule, optimization, related rates, etc), the theory of integration, the fundamental theorem(s) of Calculus, applications of integration, and Taylor series. Students should have a strong ability to learn mathematics quickly and on a higher level than that of the regular Calculus sequences.
Days/Times: MW 4:30PM - 5:45PM, F 4:30PM - 5:20PM
Instructor: Chedalavada, Anish V
Room: Krieger 304; Krieger 304
Status: Closed
Seats Available: 5/15
PosTag(s): n/a
AS.110.125 (88)
Introduction to Data Analysis
Gaines, Alexa D
Online
Fall 2025
This course introduces students to important concepts in data analytics using a hands-on analysis through case studies. Students will learn how to gather, analyze, and interpret data to drive strategic and operational success. Students will explore how to clean and organize data for analysis and how to perform calculations using spreadsheets, SQL and R programming. Topics include the data lifecycle, probability, statistics, hypothesis testing, set theory, graphing, regression, and data ethics.
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Introduction to Data Analysis AS.110.125 (88)
This course introduces students to important concepts in data analytics using a hands-on analysis through case studies. Students will learn how to gather, analyze, and interpret data to drive strategic and operational success. Students will explore how to clean and organize data for analysis and how to perform calculations using spreadsheets, SQL and R programming. Topics include the data lifecycle, probability, statistics, hypothesis testing, set theory, graphing, regression, and data ethics.
Days/Times:
Instructor: Gaines, Alexa D
Room:
Status: Canceled
Seats Available: 25/25
PosTag(s): n/a
AS.110.201 (01)
Linear Algebra
MWF 10:00AM - 10:50AM, T 6:00PM - 6:50PM
Sunohara, Matthew
Krieger 205; Hodson 211
Fall 2025
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
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Linear Algebra AS.110.201 (01)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Days/Times: MWF 10:00AM - 10:50AM, T 6:00PM - 6:50PM
Instructor: Sunohara, Matthew
Room: Krieger 205; Hodson 211
Status: Closed
Seats Available: 1/24
PosTag(s): ROBO-CMMA
AS.110.201 (02)
Linear Algebra
MWF 10:00AM - 10:50AM, T 7:00PM - 7:50PM
Sunohara, Matthew
Krieger 205; Gilman 17
Fall 2025
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
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Linear Algebra AS.110.201 (02)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Days/Times: MWF 10:00AM - 10:50AM, T 7:00PM - 7:50PM
Instructor: Sunohara, Matthew
Room: Krieger 205; Gilman 17
Status: Closed
Seats Available: 0/24
PosTag(s): ROBO-CMMA
AS.110.201 (03)
Linear Algebra
MWF 10:00AM - 10:50AM, Th 8:00AM - 8:50AM
Sunohara, Matthew
Krieger 205; Hodson 216
Fall 2025
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
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Linear Algebra AS.110.201 (03)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (04)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
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Linear Algebra AS.110.201 (05)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
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Linear Algebra AS.110.201 (06)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
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Linear Algebra AS.110.201 (88)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Closed
Seats Available: 71/100
PosTag(s): ROBO-CMMA
AS.110.202 (01)
Calculus III
MWF 11:00AM - 11:50AM, T 9:00AM - 9:50AM
Wright, Kayla
Remsen Hall 1; Bloomberg 168
Fall 2025
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
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Calculus III AS.110.202 (01)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 11:00AM - 11:50AM, T 9:00AM - 9:50AM
Instructor: Wright, Kayla
Room: Remsen Hall 1; Bloomberg 168
Status: Closed
Seats Available: 1/24
PosTag(s): ROBO-CMMA
AS.110.202 (02)
Calculus III
MWF 11:00AM - 11:50AM, T 1:30PM - 2:20PM
Wright, Kayla
Remsen Hall 1; Maryland 114
Fall 2025
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
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Calculus III AS.110.202 (02)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 11:00AM - 11:50AM, T 1:30PM - 2:20PM
Instructor: Wright, Kayla
Room: Remsen Hall 1; Maryland 114
Status: Closed
Seats Available: 3/24
PosTag(s): ROBO-CMMA
AS.110.202 (03)
Calculus III
MWF 11:00AM - 11:50AM, T 3:00PM - 3:50PM
Wright, Kayla
Remsen Hall 1; Bloomberg 168
Fall 2025
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (03)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 11:00AM - 11:50AM, T 3:00PM - 3:50PM
Instructor: Wright, Kayla
Room: Remsen Hall 1; Bloomberg 168
Status: Closed
Seats Available: 0/24
PosTag(s): ROBO-CMMA
AS.110.202 (04)
Calculus III
MWF 11:00AM - 11:50AM, T 4:30PM - 5:20PM
Wright, Kayla
Remsen Hall 1; Krieger 304
Fall 2025
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (04)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 11:00AM - 11:50AM, T 4:30PM - 5:20PM
Instructor: Wright, Kayla
Room: Remsen Hall 1; Krieger 304
Status: Closed
Seats Available: 0/24
PosTag(s): ROBO-CMMA
AS.110.202 (05)
Calculus III
MWF 11:00AM - 11:50AM, Th 9:00AM - 9:50AM
Wright, Kayla
Remsen Hall 1; Bloomberg 272
Fall 2025
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (05)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (06)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (07)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (08)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (09)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (10)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 12:00PM - 12:50PM, T 3:00PM - 3:50PM
Instructor: Wright, Kayla
Room: Remsen Hall 101; Hodson 313
Status: Closed
Seats Available: 0/24
PosTag(s): ROBO-CMMA
AS.110.202 (11)
Calculus III
MWF 12:00PM - 12:50PM, T 6:00PM - 6:50PM
Wright, Kayla
Remsen Hall 101; Krieger 307
Fall 2025
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (11)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 12:00PM - 12:50PM, T 6:00PM - 6:50PM
Instructor: Wright, Kayla
Room: Remsen Hall 101; Krieger 307
Status: Closed
Seats Available: 0/24
PosTag(s): ROBO-CMMA
AS.110.202 (12)
Calculus III
MWF 12:00PM - 12:50PM, T 7:00PM - 7:50PM
Wright, Kayla
Remsen Hall 101; Hodson 211
Fall 2025
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (12)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 12:00PM - 12:50PM, T 7:00PM - 7:50PM
Instructor: Wright, Kayla
Room: Remsen Hall 101; Hodson 211
Status: Closed
Seats Available: 0/24
PosTag(s): ROBO-CMMA
AS.110.202 (13)
Calculus III
MWF 12:00PM - 12:50PM, Th 3:00PM - 3:50PM
Wright, Kayla
Remsen Hall 101; Maryland 309
Fall 2025
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (13)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (14)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (88)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times:
Instructor: Christiansen, Teri E
Room:
Status: Closed
Seats Available: 71/100
PosTag(s): ROBO-CMMA
AS.110.204 (88)
Practical Mathematics for AI
Ali Yousuf, Muhammad
Fall 2025
This course provides a rigorous yet accessible introduction to the essential mathematical foundations underlying modern Artificial Intelligence (AI) and Deep Learning applications. The course emphasizes the practical application of linear algebra, probability, statistics, calculus, and optimization techniques in the design and understanding of machine learning systems. Students will explore how these core mathematical tools are used to build models for computer vision, regression, classification, clustering, and deep neural networks. Each topic is contextualized with real-world problems, Python Code, and bridging theory with implementation. The course is designed for students from diverse academic backgrounds who want to gain a solid foundation in mathematics for working with AI systems.
Topics include: Vectors, matrices, and tensor operations; Calculus and gradient-based optimization for training neural networks; Probability theory and statistical inference in machine learning; Mathematical intuition behind computer vision, regression, classification, clustering, and deep neural networks with practical use cases.
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Practical Mathematics for AI AS.110.204 (88)
This course provides a rigorous yet accessible introduction to the essential mathematical foundations underlying modern Artificial Intelligence (AI) and Deep Learning applications. The course emphasizes the practical application of linear algebra, probability, statistics, calculus, and optimization techniques in the design and understanding of machine learning systems. Students will explore how these core mathematical tools are used to build models for computer vision, regression, classification, clustering, and deep neural networks. Each topic is contextualized with real-world problems, Python Code, and bridging theory with implementation. The course is designed for students from diverse academic backgrounds who want to gain a solid foundation in mathematics for working with AI systems.
Topics include: Vectors, matrices, and tensor operations; Calculus and gradient-based optimization for training neural networks; Probability theory and statistical inference in machine learning; Mathematical intuition behind computer vision, regression, classification, clustering, and deep neural networks with practical use cases.
Days/Times:
Instructor: Ali Yousuf, Muhammad
Room:
Status: Canceled
Seats Available: 50/50
PosTag(s): n/a
AS.110.205 (88)
Mathematics of Data Science
Ratigan, Christopher J
Online
Fall 2025
This course is designed for students of all backgrounds to provide a solid foundation in the underlying mathematical, programming, and statistical theory of data analysis. In today's data driven world, data literacy is an increasingly important skill to master. To this end, the course will motivate the fundamental concepts used in this growing field. While discussing the general theory behind common methods of data science there will be numerous applications to real world data sets. In particular, the course will use Python libraries to create, import, and analyze data sets.
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Mathematics of Data Science AS.110.205 (88)
This course is designed for students of all backgrounds to provide a solid foundation in the underlying mathematical, programming, and statistical theory of data analysis. In today's data driven world, data literacy is an increasingly important skill to master. To this end, the course will motivate the fundamental concepts used in this growing field. While discussing the general theory behind common methods of data science there will be numerous applications to real world data sets. In particular, the course will use Python libraries to create, import, and analyze data sets.
Days/Times:
Instructor: Ratigan, Christopher J
Room:
Status: Canceled
Seats Available: 50/50
PosTag(s): n/a
AS.110.212 (01)
Honors Linear Algebra
MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Sakellaridis, Yiannis
Hodson 315; Hodson 305
Fall 2025
This course includes the material in AS.110.201 with additional applications and theory, and is recommended only for mathematically able students majoring in physical science, engineering, or mathematics who are interested in a proof-based version of linear algebra. This course can serve as an Introduction to Proofs (IP) course.
Prerequisites: Grade of B+ or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
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Honors Linear Algebra AS.110.212 (01)
This course includes the material in AS.110.201 with additional applications and theory, and is recommended only for mathematically able students majoring in physical science, engineering, or mathematics who are interested in a proof-based version of linear algebra. This course can serve as an Introduction to Proofs (IP) course.
Prerequisites: Grade of B+ or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times: MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Instructor: Sakellaridis, Yiannis
Room: Hodson 315; Hodson 305
Status: Closed
Seats Available: 19/30
PosTag(s): ROBO-CMMA
AS.110.225 (01)
Putnam Problem Solving Lab
F 3:00PM - 4:40PM
Masserini, Simone
Gilman 277
Fall 2025
This course is an introduction to mathematical reason and formalism in the context of mathematical problem solving, such as induction, invariants, inequalities and generating functions. This course does not satisfy any major requirement, and may be taken more than once for credit It is primarily used as training for the William Lowell Putnam Mathematics Competition.
Area: Quantitative and Mathematical Sciences.
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Putnam Problem Solving Lab AS.110.225 (01)
This course is an introduction to mathematical reason and formalism in the context of mathematical problem solving, such as induction, invariants, inequalities and generating functions. This course does not satisfy any major requirement, and may be taken more than once for credit It is primarily used as training for the William Lowell Putnam Mathematics Competition.
Area: Quantitative and Mathematical Sciences.
Days/Times: F 3:00PM - 4:40PM
Instructor: Masserini, Simone
Room: Gilman 277
Status: Closed
Seats Available: 8/12
PosTag(s): n/a
AS.110.275 (88)
Introduction to Probability
Marshburn, Nicholas A
Online
Fall 2025
This course follows the actuarial Exam P syllabus and learning objectives to prepare students to pass the SOA/CAS Probability Exam. Topics include axioms of probability, discrete and continuous random variables, conditional probability, Bayes’ theorem, Chebyshev's Theorem, Central Limit Theorem, univariate and joint distributions and expectations, loss frequency, loss severity and other risk management concepts. Exam P learning objectives and learning outcomes are emphasized
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Introduction to Probability AS.110.275 (88)
This course follows the actuarial Exam P syllabus and learning objectives to prepare students to pass the SOA/CAS Probability Exam. Topics include axioms of probability, discrete and continuous random variables, conditional probability, Bayes’ theorem, Chebyshev's Theorem, Central Limit Theorem, univariate and joint distributions and expectations, loss frequency, loss severity and other risk management concepts. Exam P learning objectives and learning outcomes are emphasized
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Canceled
Seats Available: 50/50
PosTag(s): n/a
AS.110.301 (01)
Introduction to Proofs
MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Hamil, Matthew Harrison
Fall 2025
This course will provide a practical introduction to mathematical proof, both as they have been done for centuries, and using a modern technological theorem prover. The course begins with the basic building blocks of mathematics: propositional logic, set theory, functions, and relations. These foundational tools lead to answers to questions that are surprisingly difficult, like “what are numbers?” Students will be exposed to mathematical notation and how to create it in digital documents, as well as an “artificially intelligent” proof assistant. The course will conclude with a consideration of the role of A.I. in pure mathematics, particularly as it applies to proofs.
×
Introduction to Proofs AS.110.301 (01)
This course will provide a practical introduction to mathematical proof, both as they have been done for centuries, and using a modern technological theorem prover. The course begins with the basic building blocks of mathematics: propositional logic, set theory, functions, and relations. These foundational tools lead to answers to questions that are surprisingly difficult, like “what are numbers?” Students will be exposed to mathematical notation and how to create it in digital documents, as well as an “artificially intelligent” proof assistant. The course will conclude with a consideration of the role of A.I. in pure mathematics, particularly as it applies to proofs.
Days/Times: MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Instructor: Hamil, Matthew Harrison
Room:
Status: Closed
Seats Available: 27/30
PosTag(s): n/a
AS.110.301 (88)
Introduction to Proofs
Goldstein, Erich A
Online
Fall 2025
This course will provide a practical introduction to mathematical proof, both as they have been done for centuries, and using a modern technological theorem prover. The course begins with the basic building blocks of mathematics: propositional logic, set theory, functions, and relations. These foundational tools lead to answers to questions that are surprisingly difficult, like “what are numbers?” Students will be exposed to mathematical notation and how to create it in digital documents, as well as an “artificially intelligent” proof assistant. The course will conclude with a consideration of the role of A.I. in pure mathematics, particularly as it applies to proofs.
×
Introduction to Proofs AS.110.301 (88)
This course will provide a practical introduction to mathematical proof, both as they have been done for centuries, and using a modern technological theorem prover. The course begins with the basic building blocks of mathematics: propositional logic, set theory, functions, and relations. These foundational tools lead to answers to questions that are surprisingly difficult, like “what are numbers?” Students will be exposed to mathematical notation and how to create it in digital documents, as well as an “artificially intelligent” proof assistant. The course will conclude with a consideration of the role of A.I. in pure mathematics, particularly as it applies to proofs.
Days/Times:
Instructor: Goldstein, Erich A
Room:
Status: Closed
Seats Available: 43/50
PosTag(s): n/a
AS.110.302 (01)
Differential Equations and Applications
MWF 12:00PM - 12:50PM, T 1:30PM - 2:20PM
Klevdal, Christian
Maryland 110; Krieger 307
Fall 2025
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (01)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times: MWF 12:00PM - 12:50PM, T 1:30PM - 2:20PM
Instructor: Klevdal, Christian
Room: Maryland 110; Krieger 307
Status: Closed
Seats Available: 0/24
PosTag(s): n/a
AS.110.302 (02)
Differential Equations and Applications
MWF 12:00PM - 12:50PM, Th 1:30PM - 2:20PM
Klevdal, Christian
Maryland 110; Krieger 307
Fall 2025
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (02)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
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Differential Equations and Applications AS.110.302 (03)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
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Differential Equations and Applications AS.110.302 (04)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times: MWF 1:30PM - 2:20PM, T 1:30PM - 2:20PM
Instructor: Brown, Richard
Room: Olin 305; Bloomberg 274
Status: Closed
Seats Available: 1/26
PosTag(s): n/a
AS.110.302 (05)
Differential Equations and Applications
MWF 1:30PM - 2:20PM, Th 3:00PM - 3:50PM
Brown, Richard
Olin 305; Hodson 313
Fall 2025
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
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Differential Equations and Applications AS.110.302 (05)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
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Differential Equations and Applications AS.110.302 (06)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
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Differential Equations and Applications AS.110.302 (88)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Closed
Seats Available: 92/100
PosTag(s): n/a
AS.110.303 (88)
The Mathematics of Politics, Democracy, and Social Choice
Ratigan, Christopher J
Online
Fall 2025
This course is designed for students of all backgrounds to provide a mathematical introduction to
social choice theory, weighted voting systems, apportionment methods, and gerrymandering. In
the search for ideal ways to make certain kinds of political decisions, a lot of wasted effort could
be averted if mathematics could determine that finding such an ideal were actually possible in the
first place. The course will analyze data from recent US elections as well as provide historical
context to modern discussions in politics, culminating in a mathematical analysis of the US
Electoral College. Case studies, future implications, and comparisons to other governing bodies
outside the US will be used to apply the theory of the course. Students will use Microsoft Excel to
analyze data sets. There are no mathematical prerequisites for this course.
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The Mathematics of Politics, Democracy, and Social Choice AS.110.303 (88)
This course is designed for students of all backgrounds to provide a mathematical introduction to
social choice theory, weighted voting systems, apportionment methods, and gerrymandering. In
the search for ideal ways to make certain kinds of political decisions, a lot of wasted effort could
be averted if mathematics could determine that finding such an ideal were actually possible in the
first place. The course will analyze data from recent US elections as well as provide historical
context to modern discussions in politics, culminating in a mathematical analysis of the US
Electoral College. Case studies, future implications, and comparisons to other governing bodies
outside the US will be used to apply the theory of the course. Students will use Microsoft Excel to
analyze data sets. There are no mathematical prerequisites for this course.
Days/Times:
Instructor: Ratigan, Christopher J
Room:
Status: Closed
Seats Available: 6/25
PosTag(s): AGRI-ELECT
AS.110.304 (01)
Elementary Number Theory
TTh 9:00AM - 10:15AM, F 9:00AM - 9:50AM
Rijke, Egbert
Krieger 308; Bloomberg 276
Fall 2025
The student is provided with many historical examples of topics, each of which serves as an illustration of and provides a background for many years of current research in number theory. Primes and prime factorization, congruences, Euler's function, quadratic reciprocity, primitive roots, solutions to polynomial congruences (Chevalley's theorem), Diophantine equations including the Pythagorean and Pell equations, Gaussian integers, Dirichlet's theorem on primes.
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Elementary Number Theory AS.110.304 (01)
The student is provided with many historical examples of topics, each of which serves as an illustration of and provides a background for many years of current research in number theory. Primes and prime factorization, congruences, Euler's function, quadratic reciprocity, primitive roots, solutions to polynomial congruences (Chevalley's theorem), Diophantine equations including the Pythagorean and Pell equations, Gaussian integers, Dirichlet's theorem on primes.
Days/Times: TTh 9:00AM - 10:15AM, F 9:00AM - 9:50AM
Instructor: Rijke, Egbert
Room: Krieger 308; Bloomberg 276
Status: Closed
Seats Available: 11/19
PosTag(s): n/a
AS.110.304 (88)
Elementary Number Theory
Marshburn, Nicholas A
Online
Fall 2025
The student is provided with many historical examples of topics, each of which serves as an illustration of and provides a background for many years of current research in number theory. Primes and prime factorization, congruences, Euler's function, quadratic reciprocity, primitive roots, solutions to polynomial congruences (Chevalley's theorem), Diophantine equations including the Pythagorean and Pell equations, Gaussian integers, Dirichlet's theorem on primes.
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Elementary Number Theory AS.110.304 (88)
The student is provided with many historical examples of topics, each of which serves as an illustration of and provides a background for many years of current research in number theory. Primes and prime factorization, congruences, Euler's function, quadratic reciprocity, primitive roots, solutions to polynomial congruences (Chevalley's theorem), Diophantine equations including the Pythagorean and Pell equations, Gaussian integers, Dirichlet's theorem on primes.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Canceled
Seats Available: 50/50
PosTag(s): n/a
AS.110.311 (01)
Methods of Complex Analysis
TTh 12:00PM - 1:15PM, Th 4:30PM - 5:20PM
Jones, Trevor; Staff
Bloomberg 178; Krieger 302
Fall 2025
This course is an introduction to the theory of functions of one complex variable. Its emphasis is on techniques and applications, and it serves as a basis for more advanced courses. Functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions.
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Methods of Complex Analysis AS.110.311 (01)
This course is an introduction to the theory of functions of one complex variable. Its emphasis is on techniques and applications, and it serves as a basis for more advanced courses. Functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions.
This course is an introduction to the theory of functions of one complex variable. Its emphasis is on techniques and applications, and it serves as a basis for more advanced courses. Functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions.
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Methods of Complex Analysis AS.110.311 (88)
This course is an introduction to the theory of functions of one complex variable. Its emphasis is on techniques and applications, and it serves as a basis for more advanced courses. Functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions.
Days/Times:
Instructor: Goldstein, Erich A
Room:
Status: Canceled
Seats Available: 50/50
PosTag(s): n/a
AS.110.375 (88)
Introduction to Mathematical Cryptography
Ross, Lauren Elizabeth
Online
Fall 2025
An Introduction to Mathematical Cryptography is an introduction to modern cryptography with an emphasis on the mathematics behind the theory of public key cryptosystems and digital signature schemes. The course develops the mathematical tools needed for the construction and security analysis of diverse cryptosystems. Other topics central to mathematical cryptography covered are: classical cryptographic constructions, such as Diffie-Hellmann key exchange, discrete logarithm-based cryptosystems, the RSA cryptosystem, and digital signatures. Fundamental mathematical tools for cryptography studied include: primality testing, factorization algorithms, probability theory, information theory, and collision algorithms.
A survey of important recent cryptographic innovations, such as elliptic curves, elliptic curve and pairing-based cryptography are included as well. This course is an ideal introduction for mathematics and computer science students to the mathematical foundations of modern cryptography.
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Introduction to Mathematical Cryptography AS.110.375 (88)
An Introduction to Mathematical Cryptography is an introduction to modern cryptography with an emphasis on the mathematics behind the theory of public key cryptosystems and digital signature schemes. The course develops the mathematical tools needed for the construction and security analysis of diverse cryptosystems. Other topics central to mathematical cryptography covered are: classical cryptographic constructions, such as Diffie-Hellmann key exchange, discrete logarithm-based cryptosystems, the RSA cryptosystem, and digital signatures. Fundamental mathematical tools for cryptography studied include: primality testing, factorization algorithms, probability theory, information theory, and collision algorithms.
A survey of important recent cryptographic innovations, such as elliptic curves, elliptic curve and pairing-based cryptography are included as well. This course is an ideal introduction for mathematics and computer science students to the mathematical foundations of modern cryptography.
Days/Times:
Instructor: Ross, Lauren Elizabeth
Room:
Status: Closed
Seats Available: 47/50
PosTag(s): n/a
AS.110.401 (01)
Introduction to Abstract Algebra
MW 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Jones, Trevor
Maryland 202; Krieger 304
Fall 2025
An introduction to the basic notions of modern abstract algebra and can serve as as Introduction to Proofs (IP) course. This course is an introduction to group theory, with an emphasis on concrete examples, and especially on geometric symmetry groups. The course will introduce basic notions (groups, subgroups, homomorphisms, quotients) and prove foundational results (Lagrange's theorem, Cauchy's theorem, orbit-counting techniques, the classification of finite abelian groups). Examples to be discussed include permutation groups, dihedral groups, matrix groups, and finite rotation groups, culminating in the classification of the wallpaper groups.
Prerequisites: Grade of C- or better in 110.201 or 110.212
Area: Quantitative and Mathematical Sciences.
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Introduction to Abstract Algebra AS.110.401 (01)
An introduction to the basic notions of modern abstract algebra and can serve as as Introduction to Proofs (IP) course. This course is an introduction to group theory, with an emphasis on concrete examples, and especially on geometric symmetry groups. The course will introduce basic notions (groups, subgroups, homomorphisms, quotients) and prove foundational results (Lagrange's theorem, Cauchy's theorem, orbit-counting techniques, the classification of finite abelian groups). Examples to be discussed include permutation groups, dihedral groups, matrix groups, and finite rotation groups, culminating in the classification of the wallpaper groups.
Prerequisites: Grade of C- or better in 110.201 or 110.212
Area: Quantitative and Mathematical Sciences.
Days/Times: MW 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Instructor: Jones, Trevor
Room: Maryland 202; Krieger 304
Status: Closed
Seats Available: 9/18
PosTag(s): n/a
AS.110.401 (88)
Introduction to Abstract Algebra
Marshburn, Nicholas A
Online
Fall 2025
An introduction to the basic notions of modern abstract algebra and can serve as as Introduction to Proofs (IP) course. This course is an introduction to group theory, with an emphasis on concrete examples, and especially on geometric symmetry groups. The course will introduce basic notions (groups, subgroups, homomorphisms, quotients) and prove foundational results (Lagrange's theorem, Cauchy's theorem, orbit-counting techniques, the classification of finite abelian groups). Examples to be discussed include permutation groups, dihedral groups, matrix groups, and finite rotation groups, culminating in the classification of the wallpaper groups.
Prerequisites: Grade of C- or better in 110.201 or 110.212
Area: Quantitative and Mathematical Sciences.
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Introduction to Abstract Algebra AS.110.401 (88)
An introduction to the basic notions of modern abstract algebra and can serve as as Introduction to Proofs (IP) course. This course is an introduction to group theory, with an emphasis on concrete examples, and especially on geometric symmetry groups. The course will introduce basic notions (groups, subgroups, homomorphisms, quotients) and prove foundational results (Lagrange's theorem, Cauchy's theorem, orbit-counting techniques, the classification of finite abelian groups). Examples to be discussed include permutation groups, dihedral groups, matrix groups, and finite rotation groups, culminating in the classification of the wallpaper groups.
Prerequisites: Grade of C- or better in 110.201 or 110.212
Area: Quantitative and Mathematical Sciences.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Closed
Seats Available: 44/50
PosTag(s): n/a
AS.110.405 (01)
Real Analysis I
MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Lu, Fei
Hodson 216; Hodson 211
Fall 2025
This course is designed to give a firm grounding in the basic tools of analysis. It is recommended as preparation (but may not be a prerequisite) for other advanced analysis courses and may be taken as an Introduction to Proofs (IP) course. Topics include the formal properties of real and complex number systems, topology of metric spaces, limits, continuity, infinite sequences and series, differentiation, Riemann-Stieltjes integration.
Prerequisites: Grade of C- or better in 110.201 or 110.212 and 110.202 or 110.211
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Real Analysis I AS.110.405 (01)
This course is designed to give a firm grounding in the basic tools of analysis. It is recommended as preparation (but may not be a prerequisite) for other advanced analysis courses and may be taken as an Introduction to Proofs (IP) course. Topics include the formal properties of real and complex number systems, topology of metric spaces, limits, continuity, infinite sequences and series, differentiation, Riemann-Stieltjes integration.
Prerequisites: Grade of C- or better in 110.201 or 110.212 and 110.202 or 110.211
Days/Times: MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Instructor: Lu, Fei
Room: Hodson 216; Hodson 211
Status: Closed
Seats Available: 5/30
PosTag(s): BMED-CB
AS.110.405 (88)
Real Analysis I
Marino, Jeffrey Robert
Online
Fall 2025
This course is designed to give a firm grounding in the basic tools of analysis. It is recommended as preparation (but may not be a prerequisite) for other advanced analysis courses and may be taken as an Introduction to Proofs (IP) course. Topics include the formal properties of real and complex number systems, topology of metric spaces, limits, continuity, infinite sequences and series, differentiation, Riemann-Stieltjes integration.
Prerequisites: Grade of C- or better in 110.201 or 110.212 and 110.202 or 110.211
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Real Analysis I AS.110.405 (88)
This course is designed to give a firm grounding in the basic tools of analysis. It is recommended as preparation (but may not be a prerequisite) for other advanced analysis courses and may be taken as an Introduction to Proofs (IP) course. Topics include the formal properties of real and complex number systems, topology of metric spaces, limits, continuity, infinite sequences and series, differentiation, Riemann-Stieltjes integration.
Prerequisites: Grade of C- or better in 110.201 or 110.212 and 110.202 or 110.211
Days/Times:
Instructor: Marino, Jeffrey Robert
Room:
Status: Closed
Seats Available: 83/100
PosTag(s): BMED-CB
AS.110.406 (88)
Real Analysis II
Marino, Jeffrey Robert
Online
Fall 2025
This course continues AS.110.405 with an emphasis on the fundamental notions of modern analysis. Sequences and series of functions, Fourier series, equicontinuity and the Arzela-Ascoli theorem, the Stone-Weierstrass theorem, functions of several variables, the inverse and implicit function theorems, introduction to the Lebesgue integral.
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Real Analysis II AS.110.406 (88)
This course continues AS.110.405 with an emphasis on the fundamental notions of modern analysis. Sequences and series of functions, Fourier series, equicontinuity and the Arzela-Ascoli theorem, the Stone-Weierstrass theorem, functions of several variables, the inverse and implicit function theorems, introduction to the Lebesgue integral.
Days/Times:
Instructor: Marino, Jeffrey Robert
Room:
Status: Closed
Seats Available: 97/100
PosTag(s): n/a
AS.110.407 (01)
Honors Complex Analysis
TTh 12:00PM - 1:15PM
Dodson, Benjamin
Bloomberg 172
Fall 2025
AS.110.407. Honors Complex Analysis. 4.00 Credits.
This course is an introduction to the theory of functions of one complex variable for honors students. Its emphasis is on techniques and applications, and can serve as an Introduction to Proofs (IP) course. Topics will include functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions, as well as applications to number theory and harmonic analysis.
Area: Quantitative and Mathematical Sciences.
This is not an Introduction to Proofs course (IP) and may not be taken as a first proof-based mathematics course except at the discretion of the instructor. This course satisfies a core requirement of the mathematics major as a second analysis course, and is a core requirement for honors in the major.
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Honors Complex Analysis AS.110.407 (01)
AS.110.407. Honors Complex Analysis. 4.00 Credits.
This course is an introduction to the theory of functions of one complex variable for honors students. Its emphasis is on techniques and applications, and can serve as an Introduction to Proofs (IP) course. Topics will include functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions, as well as applications to number theory and harmonic analysis.
Area: Quantitative and Mathematical Sciences.
This is not an Introduction to Proofs course (IP) and may not be taken as a first proof-based mathematics course except at the discretion of the instructor. This course satisfies a core requirement of the mathematics major as a second analysis course, and is a core requirement for honors in the major.
Days/Times: TTh 12:00PM - 1:15PM
Instructor: Dodson, Benjamin
Room: Bloomberg 172
Status: Closed
Seats Available: 13/18
PosTag(s): n/a
AS.110.411 (01)
Honors Algebra I
MW 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Hamil, Matthew Harrison
Hodson 313; Krieger 306
Fall 2025
An introduction to the basic notions of modern algebra for students with some prior acquaintance with abstract mathematics. Elements of group theory: groups, subgroups, normal subgroups, quotients, homomorphisms. Generators and relations, free groups, products, abelian groups, finite groups. Groups acting on sets, the Sylow theorems. Definition and examples of rings and ideals.
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Honors Algebra I AS.110.411 (01)
An introduction to the basic notions of modern algebra for students with some prior acquaintance with abstract mathematics. Elements of group theory: groups, subgroups, normal subgroups, quotients, homomorphisms. Generators and relations, free groups, products, abelian groups, finite groups. Groups acting on sets, the Sylow theorems. Definition and examples of rings and ideals.
Days/Times: MW 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Instructor: Hamil, Matthew Harrison
Room: Hodson 313; Krieger 306
Status: Closed
Seats Available: 13/24
PosTag(s): n/a
AS.110.412 (88)
Honors Algebra II
Marshburn, Nicholas A
Online
Fall 2025
This is a continuation of 110.411 Honors Algebra I. Topics studies include principal ideal domains, structure of finitely generated modules over them. Introduction to field theory. Linear algebra over a field. Field extensions, constructible polygons, non-trisectability. Splitting field of a polynomial, algebraic closure of a field. Galois theory: correspondence between subgroups and subfields. Solvability of polynomial equations by radicals. Prerequisites: Grade of C- or better in 110.201 or 110.212.
Area: Quantitative and Mathematical Sciences.
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Honors Algebra II AS.110.412 (88)
This is a continuation of 110.411 Honors Algebra I. Topics studies include principal ideal domains, structure of finitely generated modules over them. Introduction to field theory. Linear algebra over a field. Field extensions, constructible polygons, non-trisectability. Splitting field of a polynomial, algebraic closure of a field. Galois theory: correspondence between subgroups and subfields. Solvability of polynomial equations by radicals. Prerequisites: Grade of C- or better in 110.201 or 110.212.
Area: Quantitative and Mathematical Sciences.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Closed
Seats Available: 49/50
PosTag(s): n/a
AS.110.413 (88)
Introduction To Topology
Ross, Lauren Elizabeth
Online
Fall 2025
Topological spaces, connectedness, compactness, quotient spaces, metric spaces, function spaces. An introduction to algebraic topology: covering spaces, the fundamental group, and other topics as time permits.
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Introduction To Topology AS.110.413 (88)
Topological spaces, connectedness, compactness, quotient spaces, metric spaces, function spaces. An introduction to algebraic topology: covering spaces, the fundamental group, and other topics as time permits.
Days/Times:
Instructor: Ross, Lauren Elizabeth
Room:
Status: Closed
Seats Available: 46/50
PosTag(s): n/a
AS.110.415 (01)
Honors Analysis I
MW 3:00PM - 4:15PM, F 3:00PM - 3:50PM
Marshall-Stevens, Kobe
Hodson 315; Maryland 104
Fall 2025
This highly theoretical sequence in analysis is reserved for the most able students. The sequence covers the real number system, metric spaces, basic functional analysis, the Lebesgue integral, and other topics.
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Honors Analysis I AS.110.415 (01)
This highly theoretical sequence in analysis is reserved for the most able students. The sequence covers the real number system, metric spaces, basic functional analysis, the Lebesgue integral, and other topics.
Days/Times: MW 3:00PM - 4:15PM, F 3:00PM - 3:50PM
Instructor: Marshall-Stevens, Kobe
Room: Hodson 315; Maryland 104
Status: Closed
Seats Available: 4/24
PosTag(s): n/a
AS.110.422 (01)
Representation Theory
TTh 3:00PM - 4:15PM
Corato Zanarella, Murilo
Krieger 300
Fall 2025
This course will focus on the basic theory of representations of finite groups in characteristic zero: Schur's Lemma, Mashcke's Theorem and complete reducibility, character tables and orthogonality, direct sums and tensor products. The main examples we will try to understand are the representation theory of the symmetric group and the general linear group over a finite field. If time permits, the theory of Brauer characters and modular representations will be introduced.
×
Representation Theory AS.110.422 (01)
This course will focus on the basic theory of representations of finite groups in characteristic zero: Schur's Lemma, Mashcke's Theorem and complete reducibility, character tables and orthogonality, direct sums and tensor products. The main examples we will try to understand are the representation theory of the symmetric group and the general linear group over a finite field. If time permits, the theory of Brauer characters and modular representations will be introduced.
Days/Times: TTh 3:00PM - 4:15PM
Instructor: Corato Zanarella, Murilo
Room: Krieger 300
Status: Closed
Seats Available: 16/19
PosTag(s): n/a
AS.110.439 (01)
Introduction To Differential Geometry
TTh 1:30PM - 2:45PM
Restrepo Montoya, Daniel Eduardo
Krieger 302
Fall 2025
Theory of curves and surfaces in Euclidean space: Frenet equations, fundamental forms, curvatures of a surface, theorems of Gauss and Mainardi-Codazzi, curves on a surface; introduction to tensor analysis and Riemannian geometry; theorema egregium; elementary global theorems.
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Introduction To Differential Geometry AS.110.439 (01)
Theory of curves and surfaces in Euclidean space: Frenet equations, fundamental forms, curvatures of a surface, theorems of Gauss and Mainardi-Codazzi, curves on a surface; introduction to tensor analysis and Riemannian geometry; theorema egregium; elementary global theorems.
Days/Times: TTh 1:30PM - 2:45PM
Instructor: Restrepo Montoya, Daniel Eduardo
Room: Krieger 302
Status: Closed
Seats Available: 19/24
PosTag(s): n/a
AS.110.503 (04)
Undergraduate Research in Mathematics
Im, Mee Seong
Fall 2025
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
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Undergraduate Research in Mathematics AS.110.503 (04)
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
Days/Times:
Instructor: Im, Mee Seong
Room:
Status: Closed
Seats Available: 5/5
PosTag(s): n/a
AS.110.503 (05)
Undergraduate Research in Mathematics
Lu, Fei
Fall 2025
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
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Undergraduate Research in Mathematics AS.110.503 (05)
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
Days/Times:
Instructor: Lu, Fei
Room:
Status: Closed
Seats Available: 4/5
PosTag(s): n/a
AS.110.503 (06)
Undergraduate Research in Mathematics
Dodson, Benjamin
Fall 2025
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
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Undergraduate Research in Mathematics AS.110.503 (06)
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
Days/Times:
Instructor: Dodson, Benjamin
Room:
Status: Closed
Seats Available: 2/3
PosTag(s): n/a
AS.110.503 (07)
Undergraduate Research in Mathematics
Mese, CHIKAKO
Fall 2025
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
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Undergraduate Research in Mathematics AS.110.503 (07)
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
Days/Times:
Instructor: Mese, CHIKAKO
Room:
Status: Closed
Seats Available: 3/3
PosTag(s): n/a
AS.110.585 (01)
Directed Research for Undergraduates
T 4:00PM - 6:30PM
Im, Mee Seong
Krieger 204
Fall 2025
Research on a topic chosen by the professor. Throughout the semester, each student will present related topics, including write ups for the presentations, which may be merged as a contribution to a collaborative paper.
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Directed Research for Undergraduates AS.110.585 (01)
Research on a topic chosen by the professor. Throughout the semester, each student will present related topics, including write ups for the presentations, which may be merged as a contribution to a collaborative paper.
Days/Times: T 4:00PM - 6:30PM
Instructor: Im, Mee Seong
Room: Krieger 204
Status: Closed
Seats Available: 7/10
PosTag(s): n/a
AS.110.587 (01)
DRP Independent Study
Lin, Jonathan
Fall 2025
Directed Reading Program (DRP) Independent Study.
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DRP Independent Study AS.110.587 (01)
Directed Reading Program (DRP) Independent Study.
Days/Times:
Instructor: Lin, Jonathan
Room:
Status: Closed
Seats Available: 5/5
PosTag(s): n/a
AS.110.587 (02)
DRP Independent Study
Mejia Gomez, Tomas
Fall 2025
Directed Reading Program (DRP) Independent Study.
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DRP Independent Study AS.110.587 (02)
Directed Reading Program (DRP) Independent Study.
Days/Times:
Instructor: Mejia Gomez, Tomas
Room:
Status: Closed
Seats Available: 5/5
PosTag(s): n/a
AS.110.587 (03)
DRP Independent Study
Lin, Milton
Fall 2025
Directed Reading Program (DRP) Independent Study.
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DRP Independent Study AS.110.587 (03)
Directed Reading Program (DRP) Independent Study.
Days/Times:
Instructor: Lin, Milton
Room:
Status: Closed
Seats Available: 5/5
PosTag(s): n/a
AS.110.587 (04)
DRP Independent Study
Chedalavada, Anish V
Fall 2025
Directed Reading Program (DRP) Independent Study.
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DRP Independent Study AS.110.587 (04)
Directed Reading Program (DRP) Independent Study.
Days/Times:
Instructor: Chedalavada, Anish V
Room:
Status: Closed
Seats Available: 5/5
PosTag(s): n/a
AS.110.587 (05)
DRP Independent Study
Tominaga, Akira
Fall 2025
Directed Reading Program (DRP) Independent Study.
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DRP Independent Study AS.110.587 (05)
Directed Reading Program (DRP) Independent Study.
Days/Times:
Instructor: Tominaga, Akira
Room:
Status: Closed
Seats Available: 5/5
PosTag(s): n/a
AS.110.587 (06)
DRP Independent Study
Pham, Toan Quang
Fall 2025
Directed Reading Program (DRP) Independent Study.
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DRP Independent Study AS.110.587 (06)
Directed Reading Program (DRP) Independent Study.
Days/Times:
Instructor: Pham, Toan Quang
Room:
Status: Closed
Seats Available: 5/5
PosTag(s): n/a
AS.110.587 (08)
DRP Independent Study
Chen, Letian
Fall 2025
Directed Reading Program (DRP) Independent Study.
×
DRP Independent Study AS.110.587 (08)
Directed Reading Program (DRP) Independent Study.
Days/Times:
Instructor: Chen, Letian
Room:
Status: Closed
Seats Available: 5/5
PosTag(s): n/a
AS.360.111 (06)
SOUL: The Balanced College Life - Minimalism, Habits, and Joy
T 9:00AM - 11:30AM
Griffin, Catrish
Shriver Hall Board Room
Fall 2025
This course provides an in-depth exploration of minimalism, habit formation, and purposeful living, drawing from research that have influenced the seminal works of Marie Kondo, James Clear, Michelle Segar, and Cal Newport. It is specifically designed to aid college freshmen and sophomores in achieving a balanced and fulfilling academic experience. Students will systematically analyze and optimize their physical and mental environments, emphasizing elements that contribute to decreased clutter & increased well-being. Throughout the course students will also implement incremental, high-impact habits that will lay the foundation for fostering substantial personal growth and satisfaction. The course also delves into Michelle Segar’s research on the science of motivation, providing evidence-based strategies for instigating and maintaining positive behavioral changes. Additionally, Cal Newport’s insights from "So Good They Can’t Ignore You" will be utilized to critically assess the role of passion in constructing a meaningful and enjoyable life trajectory.
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SOUL: The Balanced College Life - Minimalism, Habits, and Joy AS.360.111 (06)
This course provides an in-depth exploration of minimalism, habit formation, and purposeful living, drawing from research that have influenced the seminal works of Marie Kondo, James Clear, Michelle Segar, and Cal Newport. It is specifically designed to aid college freshmen and sophomores in achieving a balanced and fulfilling academic experience. Students will systematically analyze and optimize their physical and mental environments, emphasizing elements that contribute to decreased clutter & increased well-being. Throughout the course students will also implement incremental, high-impact habits that will lay the foundation for fostering substantial personal growth and satisfaction. The course also delves into Michelle Segar’s research on the science of motivation, providing evidence-based strategies for instigating and maintaining positive behavioral changes. Additionally, Cal Newport’s insights from "So Good They Can’t Ignore You" will be utilized to critically assess the role of passion in constructing a meaningful and enjoyable life trajectory.
Days/Times: T 9:00AM - 11:30AM
Instructor: Griffin, Catrish
Room: Shriver Hall Board Room
Status: Closed
Seats Available: 2/12
PosTag(s): n/a
AS.110.102 (88)
College Algebra
Gaines, Alexa D; Ross, Lauren Elizabeth
Online
Spring 2026
This introductory course will create a foundational understanding of topics in Algebra. An emphasis will be on applications to prepare students for future courses like Precalculus or Statistics. After a review of elementary algebra concepts, topics covered include: equations and inequalities, linear equations, exponents and polynomials, factoring, rational expressions and equations, relations and functions, radicals, linear and quadratic equations, higher-degree polynomials, exponential, logarithmic, and rational functions.
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College Algebra AS.110.102 (88)
This introductory course will create a foundational understanding of topics in Algebra. An emphasis will be on applications to prepare students for future courses like Precalculus or Statistics. After a review of elementary algebra concepts, topics covered include: equations and inequalities, linear equations, exponents and polynomials, factoring, rational expressions and equations, relations and functions, radicals, linear and quadratic equations, higher-degree polynomials, exponential, logarithmic, and rational functions.
Days/Times:
Instructor: Gaines, Alexa D; Ross, Lauren Elizabeth
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.105 (88)
Precalculus
Gaines, Alexa D
Online
Spring 2026
This course provides students with the background necessary for the study of calculus. It begins with a review of the coordinate plane, linear equations, and inequalities, and moves purposefully into the study of functions. Students will explore the nature of graphs and deepen their understanding of polynomial, rational, trigonometric, exponential, and logarithmic functions, and will be introduced to complex numbers, parametric equations, and the difference quotient.
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Precalculus AS.110.105 (88)
This course provides students with the background necessary for the study of calculus. It begins with a review of the coordinate plane, linear equations, and inequalities, and moves purposefully into the study of functions. Students will explore the nature of graphs and deepen their understanding of polynomial, rational, trigonometric, exponential, and logarithmic functions, and will be introduced to complex numbers, parametric equations, and the difference quotient.
Days/Times:
Instructor: Gaines, Alexa D
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.106 (01)
Calculus I (Biology and Social Sciences)
MWF 10:00AM - 10:50AM, T 4:30PM - 5:20PM
Hamil, Matthew Harrison
Shaffer 306; Gilman 17
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
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Calculus I (Biology and Social Sciences) AS.110.106 (01)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Days/Times: MWF 10:00AM - 10:50AM, T 4:30PM - 5:20PM
Instructor: Hamil, Matthew Harrison
Room: Shaffer 306; Gilman 17
Status: Open
Seats Available: 30/30
PosTag(s): ROBO-CMMA
AS.110.106 (02)
Calculus I (Biology and Social Sciences)
MWF 10:00AM - 10:50AM, Th 3:00PM - 3:50PM
Hamil, Matthew Harrison
Shaffer 306; Hodson 211
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
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Calculus I (Biology and Social Sciences) AS.110.106 (02)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Many applications to the biological and social sciences will be discussed.
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Biological and Social Science) AS.110.107 (01)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 9:00AM - 9:50AM, T 9:00AM - 9:50AM
Instructor: Wentworth-Nice, Prairie
Room: Krieger 205; Hodson 301
Status: Open
Seats Available: 30/30
PosTag(s): ROBO-CMMA
AS.110.107 (02)
Calculus II (For Biological and Social Science)
MWF 9:00AM - 9:50AM, T 4:30PM - 5:20PM
Wentworth-Nice, Prairie
Krieger 205; Hodson 301
Spring 2026
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Biological and Social Science) AS.110.107 (02)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 9:00AM - 9:50AM, T 4:30PM - 5:20PM
Instructor: Wentworth-Nice, Prairie
Room: Krieger 205; Hodson 301
Status: Open
Seats Available: 30/30
PosTag(s): ROBO-CMMA
AS.110.107 (03)
Calculus II (For Biological and Social Science)
MWF 9:00AM - 9:50AM, Th 1:30PM - 2:20PM
Wentworth-Nice, Prairie
Krieger 205; Gilman 55
Spring 2026
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Biological and Social Science) AS.110.107 (03)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Biological and Social Science) AS.110.107 (04)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Biological and Social Science) AS.110.107 (05)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Biological and Social Science) AS.110.107 (06)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 11:00AM - 11:50AM, T 4:30PM - 5:20PM
Instructor: Wentworth-Nice, Prairie
Room: Shaffer 3; Bloomberg 168
Status: Open
Seats Available: 30/30
PosTag(s): ROBO-CMMA
AS.110.107 (07)
Calculus II (For Biological and Social Science)
MWF 11:00AM - 11:50AM, T 6:00PM - 6:50PM
Wentworth-Nice, Prairie
Shaffer 3; Gilman 17
Spring 2026
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Biological and Social Science) AS.110.107 (07)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 11:00AM - 11:50AM, T 6:00PM - 6:50PM
Instructor: Wentworth-Nice, Prairie
Room: Shaffer 3; Gilman 17
Status: Open
Seats Available: 29/30
PosTag(s): ROBO-CMMA
AS.110.107 (08)
Calculus II (For Biological and Social Science)
MWF 11:00AM - 11:50AM, Th 3:00PM - 3:50PM
Wentworth-Nice, Prairie
Shaffer 3; Bloomberg 274
Spring 2026
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Biological and Social Science) AS.110.107 (08)
Differential and integral Calculus. Includes analytic geometry, functions, limits, integrals and derivatives, introduction to differential equations, functions of several variables, linear systems, applications for systems of linear differential equations, probability distributions. Applications to the biological and social sciences will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Calculus I (For Physical Sciences and Engineering)
Clayton, Amanda M
Online
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus I (For Physical Sciences and Engineering) AS.110.108 (88)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times:
Instructor: Clayton, Amanda M
Room:
Status: Approval Required
Seats Available: 49/50
PosTag(s): ROBO-CMMA
AS.110.109 (01)
Calculus II (For Physical Sciences and Engineering)
MWF 10:00AM - 10:50AM, T 8:00AM - 8:50AM
Corato Zanarella, Murilo
Krieger 205; Hodson 301
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Physical Sciences and Engineering) AS.110.109 (01)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 10:00AM - 10:50AM, T 8:00AM - 8:50AM
Instructor: Corato Zanarella, Murilo
Room: Krieger 205; Hodson 301
Status: Open
Seats Available: 30/30
PosTag(s): ROBO-CMMA
AS.110.109 (02)
Calculus II (For Physical Sciences and Engineering)
MWF 10:00AM - 10:50AM, T 6:00PM - 6:50PM
Corato Zanarella, Murilo
Krieger 205; Hodson 301
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Physical Sciences and Engineering) AS.110.109 (02)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 10:00AM - 10:50AM, T 6:00PM - 6:50PM
Instructor: Corato Zanarella, Murilo
Room: Krieger 205; Hodson 301
Status: Open
Seats Available: 30/30
PosTag(s): ROBO-CMMA
AS.110.109 (03)
Calculus II (For Physical Sciences and Engineering)
MWF 10:00AM - 10:50AM, Th 1:30PM - 2:20PM
Corato Zanarella, Murilo
Krieger 205; Hodson 301
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Physical Sciences and Engineering) AS.110.109 (03)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Calculus II (For Physical Sciences and Engineering)
MWF 3:00PM - 3:50PM, T 3:00PM - 3:50PM
Corato Zanarella, Murilo
Krieger 205; Hodson 211
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Physical Sciences and Engineering) AS.110.109 (04)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 3:00PM - 3:50PM, T 3:00PM - 3:50PM
Instructor: Corato Zanarella, Murilo
Room: Krieger 205; Hodson 211
Status: Open
Seats Available: 30/30
PosTag(s): ROBO-CMMA
AS.110.109 (05)
Calculus II (For Physical Sciences and Engineering)
MWF 3:00PM - 3:50PM, T 7:00PM - 7:50PM
Corato Zanarella, Murilo
Krieger 205; Hodson 301
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Physical Sciences and Engineering) AS.110.109 (05)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times: MWF 3:00PM - 3:50PM, T 7:00PM - 7:50PM
Instructor: Corato Zanarella, Murilo
Room: Krieger 205; Hodson 301
Status: Open
Seats Available: 30/30
PosTag(s): ROBO-CMMA
AS.110.109 (06)
Calculus II (For Physical Sciences and Engineering)
MWF 3:00PM - 3:50PM, Th 4:30PM - 5:20PM
Corato Zanarella, Murilo
Krieger 205; Bloomberg 168
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Physical Sciences and Engineering) AS.110.109 (06)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Calculus II (For Physical Sciences and Engineering)
Cutrone, Joseph W
Online
Spring 2026
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
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Calculus II (For Physical Sciences and Engineering) AS.110.109 (88)
Differential and integral calculus. Includes analytic geometry, functions, limits, integrals and derivatives, polar coordinates, parametric equations, Taylor's theorem and applications, infinite sequences and series. Some applications to the physical sciences and engineering will be discussed, and the courses are designed to meet the needs of students in these disciplines.
Days/Times:
Instructor: Cutrone, Joseph W
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): ROBO-CMMA
AS.110.125 (88)
Introduction to Data Analysis
Gaines, Alexa D
Online
Spring 2026
This course introduces students to important concepts in data analytics using a hands-on analysis through case studies. Students will learn how to gather, analyze, and interpret data to drive strategic and operational success. Students will explore how to clean and organize data for analysis and how to perform calculations using spreadsheets, SQL and R programming. Topics include the data lifecycle, probability, statistics, hypothesis testing, set theory, graphing, regression, and data ethics.
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Introduction to Data Analysis AS.110.125 (88)
This course introduces students to important concepts in data analytics using a hands-on analysis through case studies. Students will learn how to gather, analyze, and interpret data to drive strategic and operational success. Students will explore how to clean and organize data for analysis and how to perform calculations using spreadsheets, SQL and R programming. Topics include the data lifecycle, probability, statistics, hypothesis testing, set theory, graphing, regression, and data ethics.
Days/Times:
Instructor: Gaines, Alexa D
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.201 (01)
Linear Algebra
MWF 9:00AM - 9:50AM, T 1:30PM - 2:20PM
Gepner, David James
Remsen Hall 101; Shaffer 301
Spring 2026
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (01)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Days/Times: MWF 9:00AM - 9:50AM, T 1:30PM - 2:20PM
Instructor: Gepner, David James
Room: Remsen Hall 101; Shaffer 301
Status: Open
Seats Available: 24/24
PosTag(s): ROBO-CMMA
AS.110.201 (02)
Linear Algebra
MWF 9:00AM - 9:50AM, T 4:30PM - 5:20PM
Gepner, David James
Remsen Hall 101; Bloomberg 176
Spring 2026
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (02)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Days/Times: MWF 9:00AM - 9:50AM, T 4:30PM - 5:20PM
Instructor: Gepner, David James
Room: Remsen Hall 101; Bloomberg 176
Status: Open
Seats Available: 24/24
PosTag(s): ROBO-CMMA
AS.110.201 (03)
Linear Algebra
MWF 9:00AM - 9:50AM, Th 8:00PM - 8:50PM
Gepner, David James
Remsen Hall 101; Gilman 17
Spring 2026
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (03)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (04)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (05)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Days/Times: MWF 12:00PM - 12:50PM, T 1:30PM - 2:20PM
Instructor: Gepner, David James
Room: Maryland 110; Hodson 301
Status: Open
Seats Available: 23/24
PosTag(s): ROBO-CMMA
AS.110.201 (06)
Linear Algebra
MWF 12:00PM - 12:50PM, T 3:00PM - 3:50PM
Gepner, David James
Maryland 110; Gilman 119
Spring 2026
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (06)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Days/Times: MWF 12:00PM - 12:50PM, T 3:00PM - 3:50PM
Instructor: Gepner, David James
Room: Maryland 110; Gilman 119
Status: Open
Seats Available: 24/24
PosTag(s): ROBO-CMMA
AS.110.201 (07)
Linear Algebra
MWF 12:00PM - 12:50PM, Th 3:00PM - 3:50PM
Gepner, David James
Maryland 110; Bloomberg 278
Spring 2026
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (07)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (08)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
×
Linear Algebra AS.110.201 (88)
Vector spaces, matrices, and linear transformations. Solutions of systems of linear equations. Eigenvalues, eigenvectors, and diagonalization of matrices. Applications to differential equations.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Approval Required
Seats Available: 100/100
PosTag(s): ROBO-CMMA
AS.110.202 (01)
Calculus III
MWF 11:00AM - 11:50AM, T 3:00PM - 3:50PM
Wright, Kayla
Krieger 205; Bloomberg 278
Spring 2026
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (01)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 11:00AM - 11:50AM, T 3:00PM - 3:50PM
Instructor: Wright, Kayla
Room: Krieger 205; Bloomberg 278
Status: Open
Seats Available: 21/24
PosTag(s): ROBO-CMMA
AS.110.202 (02)
Calculus III
MWF 11:00AM - 11:50AM, T 6:00PM - 6:50PM
Wright, Kayla
Krieger 205; Hodson 211
Spring 2026
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (02)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 11:00AM - 11:50AM, T 6:00PM - 6:50PM
Instructor: Wright, Kayla
Room: Krieger 205; Hodson 211
Status: Open
Seats Available: 23/24
PosTag(s): ROBO-CMMA
AS.110.202 (03)
Calculus III
MWF 11:00AM - 11:50AM, Th 9:00AM - 9:50AM
Wright, Kayla
Krieger 205; Hodson 301
Spring 2026
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (03)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (04)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (05)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (06)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 12:00PM - 12:50PM, T 3:00PM - 3:50PM
Instructor: Wright, Kayla
Room: Krieger 205; Bloomberg 168
Status: Open
Seats Available: 24/24
PosTag(s): ROBO-CMMA
AS.110.202 (07)
Calculus III
MWF 12:00PM - 12:50PM, T 4:30PM - 5:20PM
Wright, Kayla
Krieger 205; Hodson 303
Spring 2026
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (07)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times: MWF 12:00PM - 12:50PM, T 4:30PM - 5:20PM
Instructor: Wright, Kayla
Room: Krieger 205; Hodson 303
Status: Open
Seats Available: 24/24
PosTag(s): ROBO-CMMA
AS.110.202 (08)
Calculus III
MWF 12:00PM - 12:50PM, Th 4:30PM - 5:20PM
Wright, Kayla
Krieger 205; Hodson 303
Spring 2026
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (08)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (09)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
×
Calculus III AS.110.202 (88)
Calculus of functions of more than one variable: partial derivatives, and applications; multiple integrals, line and surface integrals; Green's Theorem, Stokes' Theorem, and Gauss' Divergence Theorem.
Days/Times:
Instructor: Goldstein, Erich A
Room:
Status: Approval Required
Seats Available: 49/50
PosTag(s): ROBO-CMMA
AS.110.204 (88)
Practical Mathematics for AI
Ali Yousuf, Muhammad
Online
Spring 2026
This course provides a rigorous yet accessible introduction to the essential mathematical foundations underlying modern Artificial Intelligence (AI) and Deep Learning applications. The course emphasizes the practical application of linear algebra, probability, statistics, calculus, and optimization techniques in the design and understanding of machine learning systems. Students will explore how these core mathematical tools are used to build models for computer vision, regression, classification, clustering, and deep neural networks. Each topic is contextualized with real-world problems, Python Code, and bridging theory with implementation. The course is designed for students from diverse academic backgrounds who want to gain a solid foundation in mathematics for working with AI systems.
Topics include: Vectors, matrices, and tensor operations; Calculus and gradient-based optimization for training neural networks; Probability theory and statistical inference in machine learning; Mathematical intuition behind computer vision, regression, classification, clustering, and deep neural networks with practical use cases.
×
Practical Mathematics for AI AS.110.204 (88)
This course provides a rigorous yet accessible introduction to the essential mathematical foundations underlying modern Artificial Intelligence (AI) and Deep Learning applications. The course emphasizes the practical application of linear algebra, probability, statistics, calculus, and optimization techniques in the design and understanding of machine learning systems. Students will explore how these core mathematical tools are used to build models for computer vision, regression, classification, clustering, and deep neural networks. Each topic is contextualized with real-world problems, Python Code, and bridging theory with implementation. The course is designed for students from diverse academic backgrounds who want to gain a solid foundation in mathematics for working with AI systems.
Topics include: Vectors, matrices, and tensor operations; Calculus and gradient-based optimization for training neural networks; Probability theory and statistical inference in machine learning; Mathematical intuition behind computer vision, regression, classification, clustering, and deep neural networks with practical use cases.
Days/Times:
Instructor: Ali Yousuf, Muhammad
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.205 (88)
Mathematics of Data Science
Ratigan, Christopher J
Online
Spring 2026
This course is designed for students of all backgrounds to provide a solid foundation in the underlying mathematical, programming, and statistical theory of data analysis. In today's data driven world, data literacy is an increasingly important skill to master. To this end, the course will motivate the fundamental concepts used in this growing field. While discussing the general theory behind common methods of data science there will be numerous applications to real world data sets. In particular, the course will use Python libraries to create, import, and analyze data sets.
×
Mathematics of Data Science AS.110.205 (88)
This course is designed for students of all backgrounds to provide a solid foundation in the underlying mathematical, programming, and statistical theory of data analysis. In today's data driven world, data literacy is an increasingly important skill to master. To this end, the course will motivate the fundamental concepts used in this growing field. While discussing the general theory behind common methods of data science there will be numerous applications to real world data sets. In particular, the course will use Python libraries to create, import, and analyze data sets.
Days/Times:
Instructor: Ratigan, Christopher J
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.211 (01)
Honors Multivariable Calculus
MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Stufflebeam, Hunter Alexander
Bloomberg 168; Gilman 17
Spring 2026
This course includes the material in AS.110.202 with some additional applications and theory. Recommended for mathematically able students majoring in physical science, engineering, or especially mathematics. AS.110.211-AS.110.212 used to be an integrated yearlong course, but now the two are independent courses and can be taken in either order.
×
Honors Multivariable Calculus AS.110.211 (01)
This course includes the material in AS.110.202 with some additional applications and theory. Recommended for mathematically able students majoring in physical science, engineering, or especially mathematics. AS.110.211-AS.110.212 used to be an integrated yearlong course, but now the two are independent courses and can be taken in either order.
Days/Times: MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Instructor: Stufflebeam, Hunter Alexander
Room: Bloomberg 168; Gilman 17
Status: Open
Seats Available: 20/20
PosTag(s): ROBO-CMMA
AS.110.212 (01)
Honors Linear Algebra
MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Gregoric, Rok
Maryland 104; Gilman 400
Spring 2026
This course includes the material in AS.110.201 with additional applications and theory, and is recommended only for mathematically able students majoring in physical science, engineering, or mathematics who are interested in a proof-based version of linear algebra. This course can serve as an Introduction to Proofs (IP) course.
Prerequisites: Grade of B+ or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Honors Linear Algebra AS.110.212 (01)
This course includes the material in AS.110.201 with additional applications and theory, and is recommended only for mathematically able students majoring in physical science, engineering, or mathematics who are interested in a proof-based version of linear algebra. This course can serve as an Introduction to Proofs (IP) course.
Prerequisites: Grade of B+ or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times: MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Instructor: Gregoric, Rok
Room: Maryland 104; Gilman 400
Status: Open
Seats Available: 19/20
PosTag(s): ROBO-CMMA
AS.110.275 (88)
Introduction to Probability
Marshburn, Nicholas A
Online
Spring 2026
This course follows the actuarial Exam P syllabus and learning objectives to prepare students to pass the SOA/CAS Probability Exam. Topics include axioms of probability, discrete and continuous random variables, conditional probability, Bayes’ theorem, Chebyshev's Theorem, Central Limit Theorem, univariate and joint distributions and expectations, loss frequency, loss severity and other risk management concepts. Exam P learning objectives and learning outcomes are emphasized. Recommended Course Background: Calculus II
×
Introduction to Probability AS.110.275 (88)
This course follows the actuarial Exam P syllabus and learning objectives to prepare students to pass the SOA/CAS Probability Exam. Topics include axioms of probability, discrete and continuous random variables, conditional probability, Bayes’ theorem, Chebyshev's Theorem, Central Limit Theorem, univariate and joint distributions and expectations, loss frequency, loss severity and other risk management concepts. Exam P learning objectives and learning outcomes are emphasized. Recommended Course Background: Calculus II
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Approval Required
Seats Available: 100/100
PosTag(s): n/a
AS.110.301 (88)
Introduction to Proofs
Goldstein, Erich A
Online
Spring 2026
This course will provide a practical introduction to mathematical proof, both as they have been done for centuries, and using a modern technological theorem prover. The course begins with the basic building blocks of mathematics: propositional logic, set theory, functions, and relations. These foundational tools lead to answers to questions that are surprisingly difficult, like “what are numbers?” Students will be exposed to mathematical notation and how to create it in digital documents, as well as an “artificially intelligent” proof assistant. The course will conclude with a consideration of the role of A.I. in pure mathematics, particularly as it applies to proofs.
×
Introduction to Proofs AS.110.301 (88)
This course will provide a practical introduction to mathematical proof, both as they have been done for centuries, and using a modern technological theorem prover. The course begins with the basic building blocks of mathematics: propositional logic, set theory, functions, and relations. These foundational tools lead to answers to questions that are surprisingly difficult, like “what are numbers?” Students will be exposed to mathematical notation and how to create it in digital documents, as well as an “artificially intelligent” proof assistant. The course will conclude with a consideration of the role of A.I. in pure mathematics, particularly as it applies to proofs.
Days/Times:
Instructor: Goldstein, Erich A
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.302 (01)
Differential Equations and Applications
MWF 12:00PM - 12:50PM, T 4:30PM - 5:20PM
Sire, Yannick
Olin 305; Gilman 119
Spring 2026
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (01)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times: MWF 12:00PM - 12:50PM, T 4:30PM - 5:20PM
Instructor: Sire, Yannick
Room: Olin 305; Gilman 119
Status: Open
Seats Available: 24/24
PosTag(s): n/a
AS.110.302 (02)
Differential Equations and Applications
MWF 12:00PM - 12:50PM, Th 3:00PM - 3:50PM
Sire, Yannick
Olin 305; Gilman 119
Spring 2026
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (02)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (03)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (04)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (05)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times: MWF 1:30PM - 2:20PM, T 3:00PM - 3:50PM
Instructor: Sire, Yannick
Room: Olin 305; Bloomberg 274
Status: Open
Seats Available: 24/24
PosTag(s): n/a
AS.110.302 (06)
Differential Equations and Applications
MWF 1:30PM - 2:20PM, T 4:30PM - 5:20PM
Sire, Yannick
Olin 305; Hodson 211
Spring 2026
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (06)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times: MWF 1:30PM - 2:20PM, T 4:30PM - 5:20PM
Instructor: Sire, Yannick
Room: Olin 305; Hodson 211
Status: Open
Seats Available: 24/24
PosTag(s): n/a
AS.110.302 (88)
Differential Equations and Applications
Marshburn, Nicholas A
Online
Spring 2026
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
×
Differential Equations and Applications AS.110.302 (88)
This is a course in ordinary differential equations (ODEs), equations involving an unknown function of one independent variable and some of its derivatives, and is primarily a course in the study of the structure of and techniques for solving ODEs as mathematical models. Specific topics include first and second ODEs of various types, systems of linear differential equations, autonomous systems, and the qualitative and quantitative analysis of nonlinear systems of first-order ODEs. Laplace transforms, series solutions and the basics of numerical solutions are included as extra topics.
Prerequisites: Grade of C- or better in 110.107 or 110.109 or 110.113, or a 5 on the AP BC exam.
Area: Quantitative and Mathematical Sciences.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Approval Required
Seats Available: 100/100
PosTag(s): n/a
AS.110.303 (88)
The Mathematics of Politics, Democracy, and Social Choice
Ratigan, Christopher J
Online
Spring 2026
This course is designed for students of all backgrounds to provide a mathematical introduction to
social choice theory, weighted voting systems, apportionment methods, and gerrymandering. In
the search for ideal ways to make certain kinds of political decisions, a lot of wasted effort could
be averted if mathematics could determine that finding such an ideal were actually possible in the
first place. The course will analyze data from recent US elections as well as provide historical
context to modern discussions in politics, culminating in a mathematical analysis of the US
Electoral College. Case studies, future implications, and comparisons to other governing bodies
outside the US will be used to apply the theory of the course. Students will use Microsoft Excel to
analyze data sets. There are no mathematical prerequisites for this course.
×
The Mathematics of Politics, Democracy, and Social Choice AS.110.303 (88)
This course is designed for students of all backgrounds to provide a mathematical introduction to
social choice theory, weighted voting systems, apportionment methods, and gerrymandering. In
the search for ideal ways to make certain kinds of political decisions, a lot of wasted effort could
be averted if mathematics could determine that finding such an ideal were actually possible in the
first place. The course will analyze data from recent US elections as well as provide historical
context to modern discussions in politics, culminating in a mathematical analysis of the US
Electoral College. Case studies, future implications, and comparisons to other governing bodies
outside the US will be used to apply the theory of the course. Students will use Microsoft Excel to
analyze data sets. There are no mathematical prerequisites for this course.
Days/Times:
Instructor: Ratigan, Christopher J
Room:
Status: Open
Seats Available: 20/20
PosTag(s): AGRI-ELECT
AS.110.304 (01)
Elementary Number Theory
TTh 9:00AM - 10:15AM, F 9:00AM - 9:50AM
Klevdal, Christian
Bloomberg 168; Bloomberg 276
Spring 2026
The student is provided with many historical examples of topics, each of which serves as an illustration of and provides a background for many years of current research in number theory. Primes and prime factorization, congruences, Euler's function, quadratic reciprocity, primitive roots, solutions to polynomial congruences (Chevalley's theorem), Diophantine equations including the Pythagorean and Pell equations, Gaussian integers, Dirichlet's theorem on primes.
×
Elementary Number Theory AS.110.304 (01)
The student is provided with many historical examples of topics, each of which serves as an illustration of and provides a background for many years of current research in number theory. Primes and prime factorization, congruences, Euler's function, quadratic reciprocity, primitive roots, solutions to polynomial congruences (Chevalley's theorem), Diophantine equations including the Pythagorean and Pell equations, Gaussian integers, Dirichlet's theorem on primes.
Days/Times: TTh 9:00AM - 10:15AM, F 9:00AM - 9:50AM
Instructor: Klevdal, Christian
Room: Bloomberg 168; Bloomberg 276
Status: Open
Seats Available: 20/20
PosTag(s): n/a
AS.110.304 (88)
Elementary Number Theory
Ratigan, Christopher J
Online
Spring 2026
The student is provided with many historical examples of topics, each of which serves as an illustration of and provides a background for many years of current research in number theory. Primes and prime factorization, congruences, Euler's function, quadratic reciprocity, primitive roots, solutions to polynomial congruences (Chevalley's theorem), Diophantine equations including the Pythagorean and Pell equations, Gaussian integers, Dirichlet's theorem on primes.
×
Elementary Number Theory AS.110.304 (88)
The student is provided with many historical examples of topics, each of which serves as an illustration of and provides a background for many years of current research in number theory. Primes and prime factorization, congruences, Euler's function, quadratic reciprocity, primitive roots, solutions to polynomial congruences (Chevalley's theorem), Diophantine equations including the Pythagorean and Pell equations, Gaussian integers, Dirichlet's theorem on primes.
Days/Times:
Instructor: Ratigan, Christopher J
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.311 (01)
Methods of Complex Analysis
TTh 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Restrepo Montoya, Daniel Eduardo
Bloomberg 276; Krieger 308
Spring 2026
This course is an introduction to the theory of functions of one complex variable. Its emphasis is on techniques and applications, and it serves as a basis for more advanced courses. Functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions.
×
Methods of Complex Analysis AS.110.311 (01)
This course is an introduction to the theory of functions of one complex variable. Its emphasis is on techniques and applications, and it serves as a basis for more advanced courses. Functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions.
Days/Times: TTh 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Instructor: Restrepo Montoya, Daniel Eduardo
Room: Bloomberg 276; Krieger 308
Status: Open
Seats Available: 20/20
PosTag(s): n/a
AS.110.311 (88)
Methods of Complex Analysis
Goldstein, Erich A
Online
Spring 2026
This course is an introduction to the theory of functions of one complex variable. Its emphasis is on techniques and applications, and it serves as a basis for more advanced courses. Functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions.
×
Methods of Complex Analysis AS.110.311 (88)
This course is an introduction to the theory of functions of one complex variable. Its emphasis is on techniques and applications, and it serves as a basis for more advanced courses. Functions of a complex variable and their derivatives; power series and Laurent expansions; Cauchy integral theorem and formula; calculus of residues and contour integrals; harmonic functions.
Days/Times:
Instructor: Goldstein, Erich A
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.376 (88)
The Mathematics of Cryptography and Cybersecurity
Ross, Lauren Elizabeth
Online
Spring 2026
The Mathematics of Cryptography and Cybersecurity introduces students to the mathematical principles that secure digital communication in the modern world. The course focuses on the theory and construction of public-key cryptosystems and digital signature schemes, emphasizing the number-theoretic foundations of data security. Students will explore how mathematical ideas such as modular arithmetic, prime factorization, and discrete logarithms underpin real-world cybersecurity protocols including RSA, Diffie–Hellman key exchange, and elliptic curve cryptography.
In addition to classical and modern cryptographic systems, the course highlights the role of mathematics in assessing vulnerabilities, analyzing security guarantees, and understanding emerging cryptographic challenges in cybersecurity. Topics include primality testing, factorization algorithms, probability and information theory, and collision resistance. This course offers a rigorous yet accessible path for students in mathematics and computer science to understand how abstract theory translates into the protection of information in a digital age.
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The Mathematics of Cryptography and Cybersecurity AS.110.376 (88)
The Mathematics of Cryptography and Cybersecurity introduces students to the mathematical principles that secure digital communication in the modern world. The course focuses on the theory and construction of public-key cryptosystems and digital signature schemes, emphasizing the number-theoretic foundations of data security. Students will explore how mathematical ideas such as modular arithmetic, prime factorization, and discrete logarithms underpin real-world cybersecurity protocols including RSA, Diffie–Hellman key exchange, and elliptic curve cryptography.
In addition to classical and modern cryptographic systems, the course highlights the role of mathematics in assessing vulnerabilities, analyzing security guarantees, and understanding emerging cryptographic challenges in cybersecurity. Topics include primality testing, factorization algorithms, probability and information theory, and collision resistance. This course offers a rigorous yet accessible path for students in mathematics and computer science to understand how abstract theory translates into the protection of information in a digital age.
Days/Times:
Instructor: Ross, Lauren Elizabeth
Room:
Status: Open
Seats Available: 50/50
PosTag(s): n/a
AS.110.401 (01)
Introduction to Abstract Algebra
MW 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Rijke, Egbert
Maryland 114; Krieger 302
Spring 2026
An introduction to the basic notions of modern abstract algebra and can serve as as Introduction to Proofs (IP) course. This course is an introduction to group theory, with an emphasis on concrete examples, and especially on geometric symmetry groups. The course will introduce basic notions (groups, subgroups, homomorphisms, quotients) and prove foundational results (Lagrange's theorem, Cauchy's theorem, orbit-counting techniques, the classification of finite abelian groups). Examples to be discussed include permutation groups, dihedral groups, matrix groups, and finite rotation groups, culminating in the classification of the wallpaper groups.
Prerequisites: Grade of C- or better in 110.201 or 110.212
Area: Quantitative and Mathematical Sciences.
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Introduction to Abstract Algebra AS.110.401 (01)
An introduction to the basic notions of modern abstract algebra and can serve as as Introduction to Proofs (IP) course. This course is an introduction to group theory, with an emphasis on concrete examples, and especially on geometric symmetry groups. The course will introduce basic notions (groups, subgroups, homomorphisms, quotients) and prove foundational results (Lagrange's theorem, Cauchy's theorem, orbit-counting techniques, the classification of finite abelian groups). Examples to be discussed include permutation groups, dihedral groups, matrix groups, and finite rotation groups, culminating in the classification of the wallpaper groups.
Prerequisites: Grade of C- or better in 110.201 or 110.212
Area: Quantitative and Mathematical Sciences.
Days/Times: MW 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Instructor: Rijke, Egbert
Room: Maryland 114; Krieger 302
Status: Open
Seats Available: 19/20
PosTag(s): n/a
AS.110.401 (88)
Introduction to Abstract Algebra
Marshburn, Nicholas A
Online
Spring 2026
An introduction to the basic notions of modern abstract algebra and can serve as as Introduction to Proofs (IP) course. This course is an introduction to group theory, with an emphasis on concrete examples, and especially on geometric symmetry groups. The course will introduce basic notions (groups, subgroups, homomorphisms, quotients) and prove foundational results (Lagrange's theorem, Cauchy's theorem, orbit-counting techniques, the classification of finite abelian groups). Examples to be discussed include permutation groups, dihedral groups, matrix groups, and finite rotation groups, culminating in the classification of the wallpaper groups.
Prerequisites: Grade of C- or better in 110.201 or 110.212
Area: Quantitative and Mathematical Sciences.
×
Introduction to Abstract Algebra AS.110.401 (88)
An introduction to the basic notions of modern abstract algebra and can serve as as Introduction to Proofs (IP) course. This course is an introduction to group theory, with an emphasis on concrete examples, and especially on geometric symmetry groups. The course will introduce basic notions (groups, subgroups, homomorphisms, quotients) and prove foundational results (Lagrange's theorem, Cauchy's theorem, orbit-counting techniques, the classification of finite abelian groups). Examples to be discussed include permutation groups, dihedral groups, matrix groups, and finite rotation groups, culminating in the classification of the wallpaper groups.
Prerequisites: Grade of C- or better in 110.201 or 110.212
Area: Quantitative and Mathematical Sciences.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.405 (01)
Real Analysis I
MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Wang, Zhiren
Ames 218; Maryland 217
Spring 2026
This course is designed to give a firm grounding in the basic tools of analysis. It is recommended as preparation (but may not be a prerequisite) for other advanced analysis courses and may be taken as an Introduction to Proofs (IP) course. Topics include the formal properties of real and complex number systems, topology of metric spaces, limits, continuity, infinite sequences and series, differentiation, Riemann-Stieltjes integration.
Prerequisites: Grade of C- or better in 110.201 or 110.212 and 110.202 or 110.211
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Real Analysis I AS.110.405 (01)
This course is designed to give a firm grounding in the basic tools of analysis. It is recommended as preparation (but may not be a prerequisite) for other advanced analysis courses and may be taken as an Introduction to Proofs (IP) course. Topics include the formal properties of real and complex number systems, topology of metric spaces, limits, continuity, infinite sequences and series, differentiation, Riemann-Stieltjes integration.
Prerequisites: Grade of C- or better in 110.201 or 110.212 and 110.202 or 110.211
Days/Times: MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Instructor: Wang, Zhiren
Room: Ames 218; Maryland 217
Status: Open
Seats Available: 20/20
PosTag(s): ROBO-CMMA
AS.110.405 (88)
Real Analysis I
Marino, Jeffrey Robert
Online
Spring 2026
This course is designed to give a firm grounding in the basic tools of analysis. It is recommended as preparation (but may not be a prerequisite) for other advanced analysis courses and may be taken as an Introduction to Proofs (IP) course. Topics include the formal properties of real and complex number systems, topology of metric spaces, limits, continuity, infinite sequences and series, differentiation, Riemann-Stieltjes integration.
Prerequisites: Grade of C- or better in 110.201 or 110.212 and 110.202 or 110.211
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Real Analysis I AS.110.405 (88)
This course is designed to give a firm grounding in the basic tools of analysis. It is recommended as preparation (but may not be a prerequisite) for other advanced analysis courses and may be taken as an Introduction to Proofs (IP) course. Topics include the formal properties of real and complex number systems, topology of metric spaces, limits, continuity, infinite sequences and series, differentiation, Riemann-Stieltjes integration.
Prerequisites: Grade of C- or better in 110.201 or 110.212 and 110.202 or 110.211
Days/Times:
Instructor: Marino, Jeffrey Robert
Room:
Status: Approval Required
Seats Available: 100/100
PosTag(s): ROBO-CMMA
AS.110.406 (01)
Real Analysis II
MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
McConnell, Ryan
Bloomberg 178; Bloomberg 172
Spring 2026
This course continues AS.110.405 with an emphasis on the fundamental notions of modern analysis. Sequences and series of functions, Fourier series, equicontinuity and the Arzela-Ascoli theorem, the Stone-Weierstrass theorem, functions of several variables, the inverse and implicit function theorems, introduction to the Lebesgue integral.
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Real Analysis II AS.110.406 (01)
This course continues AS.110.405 with an emphasis on the fundamental notions of modern analysis. Sequences and series of functions, Fourier series, equicontinuity and the Arzela-Ascoli theorem, the Stone-Weierstrass theorem, functions of several variables, the inverse and implicit function theorems, introduction to the Lebesgue integral.
Days/Times: MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Instructor: McConnell, Ryan
Room: Bloomberg 178; Bloomberg 172
Status: Open
Seats Available: 10/10
PosTag(s): n/a
AS.110.406 (88)
Real Analysis II
Marino, Jeffrey Robert
Online
Spring 2026
This course continues AS.110.405 with an emphasis on the fundamental notions of modern analysis. Sequences and series of functions, Fourier series, equicontinuity and the Arzela-Ascoli theorem, the Stone-Weierstrass theorem, functions of several variables, the inverse and implicit function theorems, introduction to the Lebesgue integral.
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Real Analysis II AS.110.406 (88)
This course continues AS.110.405 with an emphasis on the fundamental notions of modern analysis. Sequences and series of functions, Fourier series, equicontinuity and the Arzela-Ascoli theorem, the Stone-Weierstrass theorem, functions of several variables, the inverse and implicit function theorems, introduction to the Lebesgue integral.
Days/Times:
Instructor: Marino, Jeffrey Robert
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.412 (01)
Honors Algebra II
MW 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Gregoric, Rok
Maryland 104; Krieger 300
Spring 2026
This is a continuation of 110.411 Honors Algebra I. Topics studies include principal ideal domains, structure of finitely generated modules over them. Introduction to field theory. Linear algebra over a field. Field extensions, constructible polygons, non-trisectability. Splitting field of a polynomial, algebraic closure of a field. Galois theory: correspondence between subgroups and subfields. Solvability of polynomial equations by radicals. Prerequisites: Grade of C- or better in 110.201 or 110.212.
Area: Quantitative and Mathematical Sciences.
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Honors Algebra II AS.110.412 (01)
This is a continuation of 110.411 Honors Algebra I. Topics studies include principal ideal domains, structure of finitely generated modules over them. Introduction to field theory. Linear algebra over a field. Field extensions, constructible polygons, non-trisectability. Splitting field of a polynomial, algebraic closure of a field. Galois theory: correspondence between subgroups and subfields. Solvability of polynomial equations by radicals. Prerequisites: Grade of C- or better in 110.201 or 110.212.
Area: Quantitative and Mathematical Sciences.
Days/Times: MW 12:00PM - 1:15PM, F 12:00PM - 12:50PM
Instructor: Gregoric, Rok
Room: Maryland 104; Krieger 300
Status: Open
Seats Available: 20/20
PosTag(s): n/a
AS.110.412 (88)
Honors Algebra II
Marshburn, Nicholas A
Online
Spring 2026
This is a continuation of 110.411 Honors Algebra I. Topics studies include principal ideal domains, structure of finitely generated modules over them. Introduction to field theory. Linear algebra over a field. Field extensions, constructible polygons, non-trisectability. Splitting field of a polynomial, algebraic closure of a field. Galois theory: correspondence between subgroups and subfields. Solvability of polynomial equations by radicals. Prerequisites: Grade of C- or better in 110.201 or 110.212.
Area: Quantitative and Mathematical Sciences.
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Honors Algebra II AS.110.412 (88)
This is a continuation of 110.411 Honors Algebra I. Topics studies include principal ideal domains, structure of finitely generated modules over them. Introduction to field theory. Linear algebra over a field. Field extensions, constructible polygons, non-trisectability. Splitting field of a polynomial, algebraic closure of a field. Galois theory: correspondence between subgroups and subfields. Solvability of polynomial equations by radicals. Prerequisites: Grade of C- or better in 110.201 or 110.212.
Area: Quantitative and Mathematical Sciences.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.413 (01)
Introduction to Topology
TTh 10:30AM - 11:45AM, Th 4:30PM - 5:20PM
Brown, Richard; Staff
Krieger 307; Krieger 300
Spring 2026
Topological spaces, connectedness, compactness, quotient spaces, metric spaces, function spaces. An introduction to algebraic topology: covering spaces, the fundamental group, and other topics as time permits.
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Introduction to Topology AS.110.413 (01)
Topological spaces, connectedness, compactness, quotient spaces, metric spaces, function spaces. An introduction to algebraic topology: covering spaces, the fundamental group, and other topics as time permits.
Topological spaces, connectedness, compactness, quotient spaces, metric spaces, function spaces. An introduction to algebraic topology: covering spaces, the fundamental group, and other topics as time permits.
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Introduction To Topology AS.110.413 (88)
Topological spaces, connectedness, compactness, quotient spaces, metric spaces, function spaces. An introduction to algebraic topology: covering spaces, the fundamental group, and other topics as time permits.
Days/Times:
Instructor: Ross, Lauren Elizabeth
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.416 (01)
Honors Analysis II
MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Sogge, Christopher Donald
Bloomberg 276; Bloomberg 276
Spring 2026
Lebesgue integration and differentiation. Elementary Hilbert and Banach space theory. Baire category theorem. Continuation of AS.110.415, introduction to real analysis.
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Honors Analysis II AS.110.416 (01)
Lebesgue integration and differentiation. Elementary Hilbert and Banach space theory. Baire category theorem. Continuation of AS.110.415, introduction to real analysis.
Days/Times: MW 1:30PM - 2:45PM, F 1:30PM - 2:20PM
Instructor: Sogge, Christopher Donald
Room: Bloomberg 276; Bloomberg 276
Status: Open
Seats Available: 12/12
PosTag(s): n/a
AS.110.417 (01)
Partial Differential Equations
TTh 3:00PM - 4:15PM
Restrepo Montoya, Daniel Eduardo
Bloomberg 172
Spring 2026
This course is aimed at a first exposure to the theory of Partial Differential Equations by examples. Basic examples of PDEs (Boundary value problems and initial value problems): Laplace equation, heat equation and wave equation. Method of separation of variables. Fourier series. Examples of wave equations in one and two dimensions. Sturm-Liouville eigenvalue problems and generalized Fourier series. Self-adjoint operators and applications to problems in higher dimensions. Nonhomogeneous PDEs. Green's functions and fundamental solution for the heat equation. Prerequisites:Calculus III. Recommended: 110.405 or 110.415.
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Partial Differential Equations AS.110.417 (01)
This course is aimed at a first exposure to the theory of Partial Differential Equations by examples. Basic examples of PDEs (Boundary value problems and initial value problems): Laplace equation, heat equation and wave equation. Method of separation of variables. Fourier series. Examples of wave equations in one and two dimensions. Sturm-Liouville eigenvalue problems and generalized Fourier series. Self-adjoint operators and applications to problems in higher dimensions. Nonhomogeneous PDEs. Green's functions and fundamental solution for the heat equation. Prerequisites:Calculus III. Recommended: 110.405 or 110.415.
Days/Times: TTh 3:00PM - 4:15PM
Instructor: Restrepo Montoya, Daniel Eduardo
Room: Bloomberg 172
Status: Open
Seats Available: 12/12
PosTag(s): n/a
AS.110.421 (01)
Dynamical Systems
TTh 3:00PM - 4:15PM
Brown, Richard
Bloomberg 176
Spring 2026
This is a course in the modern theory of Dynamical Systems. Topic include both discrete (iterated maps) and continuous (differential equations) dynamical systems and focuses on the qualitative structure of the system in developing properties of solutions. Topics include contractions, interval and planar maps, linear and nonlinear ODE systems including bifurcation theory, recurrence, transitivity and mixing, phase volume preservation as well as chaos theory, fractional dimension and topological entropy. May be taken as an Introduction to Proofs (IP) course.
Prerequisites: Grade of C- or better in 110.201 or 110.212 OR 110.202 or 110.211 and 110.302
Area: Quantitative and Mathematical Sciences
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Dynamical Systems AS.110.421 (01)
This is a course in the modern theory of Dynamical Systems. Topic include both discrete (iterated maps) and continuous (differential equations) dynamical systems and focuses on the qualitative structure of the system in developing properties of solutions. Topics include contractions, interval and planar maps, linear and nonlinear ODE systems including bifurcation theory, recurrence, transitivity and mixing, phase volume preservation as well as chaos theory, fractional dimension and topological entropy. May be taken as an Introduction to Proofs (IP) course.
Prerequisites: Grade of C- or better in 110.201 or 110.212 OR 110.202 or 110.211 and 110.302
Area: Quantitative and Mathematical Sciences
Days/Times: TTh 3:00PM - 4:15PM
Instructor: Brown, Richard
Room: Bloomberg 176
Status: Open
Seats Available: 17/18
PosTag(s): n/a
AS.110.427 (01)
Intro to the Calculus of Variations
MW 3:00PM - 4:15PM
Stufflebeam, Hunter Alexander
Bloomberg 172
Spring 2026
The calculus of variations is concerned with finding optimal solutions (shapes, functions, etc.) where optimality is measured by minimizing a functional (usually an integral involving the unknown functions) possibly with constraints. Applications include mostly one-dimensional (often geometric) problems: brachistochrone, geodesics, minimum surface area of revolution, isoperimetric problem, curvature flows, and some differential geometry of curves and surfaces.
Recommended Course Background: Calculus III
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Intro to the Calculus of Variations AS.110.427 (01)
The calculus of variations is concerned with finding optimal solutions (shapes, functions, etc.) where optimality is measured by minimizing a functional (usually an integral involving the unknown functions) possibly with constraints. Applications include mostly one-dimensional (often geometric) problems: brachistochrone, geodesics, minimum surface area of revolution, isoperimetric problem, curvature flows, and some differential geometry of curves and surfaces.
Recommended Course Background: Calculus III
Days/Times: MW 3:00PM - 4:15PM
Instructor: Stufflebeam, Hunter Alexander
Room: Bloomberg 172
Status: Open
Seats Available: 15/15
PosTag(s): n/a
AS.110.431 (01)
Introduction to Knot Theory
TTh 3:00PM - 4:15PM
Shumakovitch, Alexander N
Maryland 202
Spring 2026
The goal of this course is to give a broad introduction to knot theory and its relation to the topology of 3-manifolds. Topics to be covered include: knot diagrams and Reidemeister moves, knot group and its Wirtinger representation, Seifert surfaces and Seifert forms, cyclic covers of knot complements and their invariants, Alexander invariant and Alexander polynomial, mapping class group of a surface, Dehn surgery and Kirby calculus, and Heegaard spitting of 3-manifolds.
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Introduction to Knot Theory AS.110.431 (01)
The goal of this course is to give a broad introduction to knot theory and its relation to the topology of 3-manifolds. Topics to be covered include: knot diagrams and Reidemeister moves, knot group and its Wirtinger representation, Seifert surfaces and Seifert forms, cyclic covers of knot complements and their invariants, Alexander invariant and Alexander polynomial, mapping class group of a surface, Dehn surgery and Kirby calculus, and Heegaard spitting of 3-manifolds.
Days/Times: TTh 3:00PM - 4:15PM
Instructor: Shumakovitch, Alexander N
Room: Maryland 202
Status: Open
Seats Available: 18/18
PosTag(s): n/a
AS.110.435 (88)
Introduction to Algebraic Geometry
Marshburn, Nicholas A
Online
Spring 2026
Algebraic geometry studies zeros of polynomials in several variables and is based on the use of abstract algebraic techniques, mainly from commutative algebra, for solving geometric problems about these sets of zeros. The fundamental objects of study are algebraic varieties which are the geometric manifestations of solutions of systems of polynomial equations. Algebraic geometry occupies a central place in modern mathematics and has multiple conceptual connections with diverse fields such as complex analysis, topology and number theory.
This course aims to provide to an undergraduate student majoring in mathematics the fundamental background to approach the study of algebraic geometry by providing the needed abstract knowledge also complemented by several examples and applications.
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Introduction to Algebraic Geometry AS.110.435 (88)
Algebraic geometry studies zeros of polynomials in several variables and is based on the use of abstract algebraic techniques, mainly from commutative algebra, for solving geometric problems about these sets of zeros. The fundamental objects of study are algebraic varieties which are the geometric manifestations of solutions of systems of polynomial equations. Algebraic geometry occupies a central place in modern mathematics and has multiple conceptual connections with diverse fields such as complex analysis, topology and number theory.
This course aims to provide to an undergraduate student majoring in mathematics the fundamental background to approach the study of algebraic geometry by providing the needed abstract knowledge also complemented by several examples and applications.
Days/Times:
Instructor: Marshburn, Nicholas A
Room:
Status: Approval Required
Seats Available: 50/50
PosTag(s): n/a
AS.110.445 (01)
Mathematical and Computational Foundations of Data Science
MW 4:30PM - 5:45PM
Maggioni, Mauro
Hodson 213
Spring 2026
We will cover several topics in the mathematical and computational foundations of Data Science. The emphasis is on fundamental mathematical ideas (basic functional analysis, reproducing kernel Hilbert spaces, concentration inequalities, uniform central limit theorems), basic statistical modeling techniques (e.g. linear regression, parametric and non-parametric methods), basic machine learning techniques for unsupervised (e.g. clustering, manifold learning), supervised (classification, regression), and semi-supervised learning, and corresponding computational aspects (linear algebra, basic linear and nonlinear optimization to attack the problems above). Applications will include statistical signal processing, imaging, inverse problems, graph processing, and problems at the intersection of statistics/machine learning and physical/dynamical systems (e.g. model reduction for stochastic dynamical systems).
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Mathematical and Computational Foundations of Data Science AS.110.445 (01)
We will cover several topics in the mathematical and computational foundations of Data Science. The emphasis is on fundamental mathematical ideas (basic functional analysis, reproducing kernel Hilbert spaces, concentration inequalities, uniform central limit theorems), basic statistical modeling techniques (e.g. linear regression, parametric and non-parametric methods), basic machine learning techniques for unsupervised (e.g. clustering, manifold learning), supervised (classification, regression), and semi-supervised learning, and corresponding computational aspects (linear algebra, basic linear and nonlinear optimization to attack the problems above). Applications will include statistical signal processing, imaging, inverse problems, graph processing, and problems at the intersection of statistics/machine learning and physical/dynamical systems (e.g. model reduction for stochastic dynamical systems).
Days/Times: MW 4:30PM - 5:45PM
Instructor: Maggioni, Mauro
Room: Hodson 213
Status: Open
Seats Available: 50/50
PosTag(s): ROBO-CMMA
AS.110.503 (04)
Undergraduate Research in Mathematics
Im, Mee Seong
Spring 2026
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
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Undergraduate Research in Mathematics AS.110.503 (04)
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
Days/Times:
Instructor: Im, Mee Seong
Room:
Status: Approval Required
Seats Available: 5/5
PosTag(s): n/a
AS.110.503 (05)
Undergraduate Research in Mathematics
Restrepo Montoya, Daniel Eduardo
Spring 2026
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
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Undergraduate Research in Mathematics AS.110.503 (05)
You must submit an Independent Academic Work form to enroll in this course. The form can be found in Student Self-Service: Registration, Online Forms.
Days/Times:
Instructor: Restrepo Montoya, Daniel Eduardo
Room:
Status: Approval Required
Seats Available: 5/5
PosTag(s): n/a
AS.110.585 (01)
Directed Research for Undergraduates
Im, Mee Seong
Spring 2026
Research on a topic chosen by the professor. Throughout the semester, each student will present related topics, including write ups for the presentations, which may be merged as a contribution to a collaborative paper.
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Directed Research for Undergraduates AS.110.585 (01)
Research on a topic chosen by the professor. Throughout the semester, each student will present related topics, including write ups for the presentations, which may be merged as a contribution to a collaborative paper.