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111 - 120 of 137 results for: MATH

MATH 257C:Symplectic Geometry and Topology

Continuation of 257B. May be repeated for credit.
Last offered: Spring 2019

MATH 258:Topics in Geometric Analysis

May be repeated for credit.
Terms: Win | Units: 3 | Repeatable for credit

MATH 262:Applied Fourier Analysis and Elements of Modern Signal Processing (CME 372)

Introduction to the mathematics of the Fourier transform and how it arises in a number of imaging problems. Mathematical topics include the Fourier transform, the Plancherel theorem, Fourier series, the Shannon sampling theorem, the discrete Fourier transform, and the spectral representation of stationary stochastic processes. Computational topics include fast Fourier transforms (FFT) and nonuniform FFTs. Applications include Fourier imaging (the theory of diffraction, computed tomography, and magnetic resonance imaging) and the theory of compressive sensing.
Last offered: Winter 2016

MATH 263A:Algebraic Combinatorics and Symmetric Functions

Symmetric function theory unifies large parts of combinatorics. Theorems about permutations, partitions, and graphs now follow in a unified way. Topics: The usual bases (monomial, elementary, complete, and power sums). Schur functions. Representation theory of the symmetric group. Littlewood-Richardson rule, quasi-symmetric functions, combinatorial Hopf algebras, introduction to Macdonald polynomials. Throughout, emphasis is placed on applications (e.g. to card shuffling and random matrix theory). Prerequisite: 210A and 210B, or equivalent.
Last offered: Autumn 2018 | Repeatable for credit

MATH 263B:Crystal Bases: Representations and Combinatorics

Crystal Bases are combinatorial analogs of representation theorynof Lie groups. We will explore different aspects of thesenanalogies and develop rigorous purely combinatorial foundations.
Last offered: Winter 2016 | Repeatable for credit

MATH 263C:Topics in Representation Theory

Conformal Field Theory is a branch of physics with origins in solvable lattice models and string theory. But the mathematics that it has inspired has many applications in pure mathematics.nWe will give an introduction to this theory with related representation theories of the Virasoro and affine Lie algebras, and vertex operators.nnPrerequisites: we will not assume any particular knowledge from physics, but some knowledge of Lie algebras will be helpful.nnnMay be repeated for credit.
Terms: Aut | Units: 3 | Repeatable for credit
Instructors: Bump, D. (PI)

MATH 269:Topics in symplectic geometry

May be repeated for credit.
Last offered: Autumn 2018 | Repeatable for credit

MATH 270:Geometry and Topology of Complex Manifolds

Complex manifolds, Kahler manifolds, curvature, Hodge theory, Lefschetz theorem, Kahler-Einstein equation, Hermitian-Einstein equations, deformation of complex structures. May be repeated for credit.
Last offered: Winter 2017 | Repeatable for credit

MATH 271:The H-Principle

The language of jets. Thom transversality theorem. Holonomic approximation theorem. Applications: immersion theory and its generaliazations. Differential relations and Gromov's h-principle for open manifolds. Applications to symplectic geometry. Microflexibility. Mappings with simple singularities and their applications. Method of convex integration. Nash-Kuiper C^1-isometric embedding theorem.
Last offered: Winter 2018

MATH 272:Topics in Partial Differential Equations

Terms: Aut | Units: 3 | Repeatable for credit
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