Text: Audrey Terras, Fourier Analysis on Finite Groups and Applications
    ISBN 0-521-45718-1, Cambridge University Press

Date	Speaker	Pages	Topics
1/22	Roe Goodman	5-7	Review of fields, vector spaces, linear transformations
1/29	Greg Muller	8-17	Congruences, Chinese remainder theorem
2/05	Minh Tri Vo	30-36	Convolutions and Discrete Fourier Transform (DFT)
2/12	Joseph Walsh	36-43	Properties of DFT; Examples
2/19	Steve Curran	46-60	Cayley graphs; Adjacency matrix
2/26	Greg Lagakos	97-105	Random walks on Cayley graphs
3/04	Atsuko Odoi	109-113	Limits of sums of random variables
3/11	Tom Peters	114-120	Finite heat kernel by DFT
3/25	Yakov Brukhman	121-127	Geometric applications of DFT
4/01	Michael Alfare	128-136	Quadratic reciprocity Law by DFT
4/08	Matthew Kohut	142-147	Evaluation of Gauss sums
4/15	Joseph Walsh	223-236	Uncertainty Principles
4/22	Greg Muller	Davenport (Notes)	Dirichlet's Theorem (Primes in arithmetic progressions)
4/29	Minh Tri Vo	Davenport (Notes)	Dirichlet L-functions and Gauss sums

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