AMS Sectional Meeting AMS Special Session
Current as of Saturday, October 31, 2015 03:30:10
Program · Deadlines · Registration/Housing/Etc.
Fall Western Sectional Meeting
California State University, Fullerton, Fullerton, CA
October 24-25, 2015 (Saturday - Sunday)
Michel L Lapidus, AMS lapidus@math.ucr.edu, lapidus@mathserv.ucr.edu
Special Session on Recent Advances in Number Theory
Saturday October 24, 2015, 8:00 a.m.-10:40 a.m.
Special Session on Recent Advances in Number Theory, I
Room 2405, Steven G. Mihaylo Hall
Christopher Lyons, California State University, Fullerton clyons@fullerton.edu
Karl Rubin, University of California, Irvine
Alice Silverberg, University of California, Irvine
Images of Galois representations associated to Hida families.
Jaclyn A. Lang*, University of California, Los Angeles
The graphic nature of Gaussian periods.
Stephan Ramon Garcia*, Pomona College
The Eisenstein ideal and the custodial group.
Kenneth A. Ribet*, University of California, Berkeley
Relative Galois module structure of rings of integers in tame extensions.
A. Agboola*, University of California, Santa Barbara
L. R. McCulloh, University of Illinois at Urbana-Champaign
Saturday October 24, 2015, 3:00 p.m.-5:40 p.m.
Special Session on Recent Advances in Number Theory, II
Sums and Differences of Pairs of Primes.
Daniel A Goldston*, San Jose State University
Supersingular elliptic curves over $\mathbb Z_p$-extensions.
Mirela Ciperiani*, University of Texas at Austin
From Langlands-Rapoport conjecture to cohomology of Shimura varieties.
Sug Woo Shin*, UC Berkeley
Sunday October 25, 2015, 8:00 a.m.-10:40 a.m.
Special Session on Recent Advances in Number Theory, III
Sporadic Apéry-like sequences in the $p$-adic universe.
Amita Malik*, University of Illinois at Urbana-Champaign
Armin Straub, University of South Alabama
On the Galois Module Structure of the Square Root of the Inverse Different in Abelian Extensions.
Cindy Tsang*, University of California, Santa Barbara
On the Averaged Colmez Conjecture.
Xinyi Yuan*, University of California, Berkeley
Rational Point Counts for Varieties over Finite Fields.
Nathan Kaplan*, University of California, Irvine