Column one has the course number and section. Other columns show the course title, days offered, instructor's name, room number, if the course is cross-referenced with another program, and a option to view additional course information in a pop-up window.
Course # (Section)
Title
Day/Times
Instructor
Room
PosTag(s)
Info
AS.110.602 (01)
Algebra
MW 10:00AM - 11:15AM
Riehl, Emily (EMILY)
Algebra AS.110.602 (01)
An introductory graduate course on fundamental topics in algebra to provide the student with the foundations for Number Theory, Algebraic Geometry, and other advanced courses. Topics include group theory, commutative algebra, Noetherian rings, local rings, modules, and rudiments of category theory, homological algebra, field theory, Galois theory, and non-commutative algebras. Recommended Course Background: AS.110.401-AS.110.402
Credits: 0.00
Level: Graduate
Days/Times: MW 10:00AM - 11:15AM
Instructor: Riehl, Emily (EMILY)
Room:
Status: Open
Seats Available: 11/15
PosTag(s): n/a
AS.110.607 (01)
Complex Variables
TTh 10:30AM - 11:45AM
Zhou, Yifu
Complex Variables AS.110.607 (01)
Analytic functions of one complex variable. Topics include Mittag-Leffler Theorem, Weierstrass factorization theorem, elliptic functions, Riemann-Roch theorem, Picard theorem, and Nevanlinna theory. Recommended Course Background: AS.110.311, AS.110.405
Credits: 0.00
Level: Graduate
Days/Times: TTh 10:30AM - 11:45AM
Instructor: Zhou, Yifu
Room:
Status: Open
Seats Available: 10/15
PosTag(s): n/a
AS.110.616 (01)
Algebraic Topology II
MW 1:30PM - 2:45PM
Gepner, David James (David)
Algebraic Topology II AS.110.616 (01)
Polyhedra, simplicial and singular homology theory, Lefschetz fixed-point theorem, cohomology and products, homological algebra, Künneth and universal coefficient theorems, Poincar&ecute; and Alexander duality theorems.
Credits: 0.00
Level: Graduate
Days/Times: MW 1:30PM - 2:45PM
Instructor: Gepner, David James (David)
Room:
Status: Open
Seats Available: 9/15
PosTag(s): n/a
AS.110.618 (01)
Number Theory II
TTh 3:00PM - 4:15PM
Iyengar, Ashwin
Number Theory II AS.110.618 (01)
Topics in advanced algebra and number theory. Possible topics for the year-long sequence include local and global fields, Galois cohomology, semisimple algebras, class field theory, elliptic curves, modular and automorphic forms, integral representations of L-functions, adelic geometry and function fields, fundamental notions in arithmetic geometry (including Arakelov and diophantine geometry).
Credits: 0.00
Level: Graduate
Days/Times: TTh 3:00PM - 4:15PM
Instructor: Iyengar, Ashwin
Room:
Status: Open
Seats Available: 12/15
PosTag(s): n/a
AS.110.632 (01)
Partial Differential Equations II
TTh 12:00PM - 1:15PM
Zhou, Yifu
Partial Differential Equations II AS.110.632 (01)
An introductory graduate course in partial differential equations. Classical topics include first order equations and characteristics, the Cauchy-Kowalevski theorem, Laplace's equation, heat equation, wave equation, fundamental solutions, weak solutions, Sobolev spaces, maximum principles. The second term focuses on special topics such as second order elliptic theory.
Credits: 0.00
Level: Graduate
Days/Times: TTh 12:00PM - 1:15PM
Instructor: Zhou, Yifu
Room:
Status: Open
Seats Available: 9/12
PosTag(s): n/a
AS.110.633 (01)
Harmonic Analysis
TTh 1:30PM - 2:45PM
Dodson, Benjamin
Harmonic Analysis AS.110.633 (01)
Fourier multipliers, oscillatory integrals, restriction theorems, Fourier integral operators, pseudodifferential operators, eigenfunctions. Undergrads need instructor's permission.
Credits: 0.00
Level: Graduate
Days/Times: TTh 1:30PM - 2:45PM
Instructor: Dodson, Benjamin
Room:
Status: Open
Seats Available: 11/15
PosTag(s): n/a
AS.110.644 (01)
Algebraic Geometry II
TTh 10:30AM - 11:45AM
Shokurov, Vyacheslav
Algebraic Geometry II AS.110.644 (01)
Introduction to affine varieties and projective varieties. Hilbert's theorems about polynomials in several variables with their connections to geometry. Abstract algebraic varieties and projective geometry. Dimension of varieties and smooth varieties. Sheaf theory and some notions of cohomology. Applications of sheaves to geometry; e.g., theory of divisors, rudiments of scheme theory for the understanding of the Riemann-Roch theorem for curves and surfaces. Other topics may include Jacobian varieties, resolution of singularities, birational geometry on surfaces, schemes, connections with complex analytic geometry and topology.
Credits: 0.00
Level: Graduate
Days/Times: TTh 10:30AM - 11:45AM
Instructor: Shokurov, Vyacheslav
Room:
Status: Open
Seats Available: 13/15
PosTag(s): n/a
AS.110.646 (01)
Riemannian Geometry II
MW 12:00PM - 1:15PM
Bernstein, Jacob
Riemannian Geometry II AS.110.646 (01)
The goal of the course is to provide basic notions on the theory of smooth manifolds: Tangent and cotangent bundles, submanifold theory, Lie group actions, Tensor analysis, Differential forms and De Rham cohomology, Integration theory, Hodge theory and Bochner technique. Recommended Course Background: AS.110.645.
Credits: 0.00
Level: Graduate
Days/Times: MW 12:00PM - 1:15PM
Instructor: Bernstein, Jacob
Room:
Status: Open
Seats Available: 12/15
PosTag(s): n/a
AS.110.733 (01)
Topics In Alg Num Theory
TTh 4:30PM - 5:45PM
Savitt, David Lawrence
Topics In Alg Num Theory AS.110.733 (01)
Credits: 0.00
Level: Graduate
Days/Times: TTh 4:30PM - 5:45PM
Instructor: Savitt, David Lawrence
Room:
Status: Open
Seats Available: 10/12
PosTag(s): n/a
AS.110.741 (01)
Topics in Partial Differential Equations
MW 1:30PM - 2:45PM
Lindblad, Hans (Hans)
Topics in Partial Differential Equations AS.110.741 (01)
Credits: 0.00
Level: Graduate
Days/Times: MW 1:30PM - 2:45PM
Instructor: Lindblad, Hans (Hans)
Room:
Status: Open
Seats Available: 7/12
PosTag(s): n/a
AS.110.771 (01)
Mathematics GTA Teaching Seminar
TTh 9:00AM - 10:15AM
Braley, Emily (Emily)
Mathematics GTA Teaching Seminar AS.110.771 (01)
he goals of this seminar center on the preparedness for graduate students in mathematics to engage in classroom instructions for undergraduates at Johns Hopkins University. This seminar augments the teaching orientation provided to graduate students by the CER and Mathematics Department by addressing (1) teaching-techniques: student-centered inclusive teaching strategies, facilitating small group work, incorporating student ideas and student thinking into active hole class discussions, and choosing appropriate mathematical tasks, (2) opportunities for practice teaching in classrooms before their first assignment to TA for a course in scaffolded micro-teaching experiences and (3) preparing for the practice of and documentation of a reflective teaching practice necessary for success in their careers as mathematicians and educators.
