FROM CLASSICAL THETA FUNCTIONS TO TOPOLOGICAL QUANTUM FIELD THEORY R˘azvan Gelca Alejandro Uribe Texas Tech University University of Michigan

Source URL: www.math.ttu.edu

• Quantum mechanics
• Mathematical physics
• Operator theory
• Lie groups
• Q-analogs
• Heisenberg group
• Stone–von Neumann theorem
• Theta function
• Weyl quantization
• Mathematical analysis
• Physics
• Mathematics

BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY Volume 42, Number 4, Pages 529–533 S[removed][removed]Article electronically published on April 7, 2005

Source URL: math1.unice.fr

• Fourier analysis
• Niels Henrik Abel
• Group theory
• Abelian varieties
• Riemann surfaces
• Pontryagin duality
• Fourier transform
• Theta function
• Complex torus
• Abstract algebra
• Algebra
• Mathematics

arXiv:math/0701478v1 [math.NT] 17 Jan[removed]Generating spaces of modular forms with η-quotients L. J. P. Kilford February 2, 2008

Source URL: arxiv.org

• Analytic number theory
• Moduli theory
• Elliptic functions
• Dedekind eta function
• Theta function
• Mathematical analysis
• Mathematics
• Modular forms

Brain Function: Beta, Alpha, Theta, and Delta BETA 15‐40 cps ALPHA 8‐14 cps

Source URL: www.newreality.com

The mock modularity of q-hypergeometric series

Source URL: www.liafa.jussieu.fr

• Combinatorics
• Mock modular form
• Basic hypergeometric series
• Bailey pair
• Theta function
• Q-analogs
• Mathematical analysis
• Mathematics

PDF Document

Source URL: www.kurims.kyoto-u.ac.jp

• Approximation theory
• Orthogonal polynomials
• Complex analysis
• Trigonometric polynomial
• Normal distribution
• Pi
• Hermite polynomials
• Theta function
• Mathematical analysis
• Polynomials
• Trigonometry

A short course on Siegel modular forms POSTECH Lecture series, July 2007 Winfried Kohnen ”Siegel modular forms”, as they are called today, were first introduced by Siegel in a paper of 1935 and nowadays often are giv

Source URL: www.mathi.uni-heidelberg.de

• Analytic number theory
• Modular forms
• Group theory
• Moduli theory
• Riemann surfaces
• Modular group
• Elliptic curve
• Theta function
• Hecke operator
• Mathematical analysis
• Mathematics
• Abstract algebra

American Journal of Mathematical Analysis, 2014, Vol. 2, No. 3, 36-44 Available online at http://pubs.sciepub.com/ajma/2/3/2 © Science and Education Publishing DOI:[removed]ajma[removed]Modular Relations for the Sextodec

Source URL: www.sciepub.com

• Modular forms
• Number theory
• Mathematical identities
• Srinivasa Ramanujan
• Rogers–Ramanujan identities
• Eisenstein series
• Theta function
• Partition
• Q
• Mathematics
• Mathematical analysis
• Q-analogs

ONE-DIMENSIONAL RANDOM WALKS 1. SIMPLE RANDOM WALK Definition 1. A random walk on the integers Z with step distribution F and initial state x ∈ Z is a sequence S n of random variables whose increments are independent,

Source URL: galton.uchicago.edu

• Generating functions
• Modular forms
• Elliptic functions
• Probability-generating function
• Moment-generating function
• Random walk
• Continuous function
• Itō diffusion
• Theta function
• Mathematical analysis
• Statistics
• Mathematics

MULTIPLE ELLIPTIC POLYLOGARITHMS FRANCIS BROWN AND ANDREY LEVIN Abstract. We study the de Rham fundamental group of the configuration space E (n) of n+1 marked points on an elliptic curve E, and define multiple elliptic

Source URL: www.ihes.fr

• Analytic number theory
• Theta function
• Letter
• Greek alphabet
• Elliptic curve
• Symbol
• Spectral theory of ordinary differential equations
• Mathematical analysis
• Elliptic functions
• Modular forms