American Institute of Mathematics (AIM) / Stanford University
Number Theory Seminar '04-'05

Time: Fridays, 11:20 a.m.
Location: AIM, 360 Portage Avenue, Palo Alto (unless otherwise noted)


The seminar is jointly organized by Ben Brubaker and Daniel Bump at Stanford University, Brian Conrey of AIM, and Sidney Graham of AIM and Central Michigan University. For more information contact us at brubaker@math.stanford.edu, bump@math.stanford.edu, conrey@aimath.org, and sidney.w.graham@cmich.edu respectively.

Further information about both host institutions can be found at the following links:

  • AIM Home Page
  • Stanford Math Department Home Page

  • Schedule of this year's talks:

    DATE

    SPEAKER

    TITLE

    September 17  Dan Goldston
    (San Jose State) 
    Approximating prime tuples
    October 8  Byoung-du Kim
    (Stanford) 
    The parity theorem of elliptic curves and algebraic
    functional equations at primes with supersingular reduction  
    October 15  Daniel Bump 
    (Stanford)  
    Automorphic Summation Formulae and Moments of Zeta
    October 22 (at Stanford, 381T)   Tsz-Ho Chan 
    (AIM) 
    Lower Order Terms of the Second Moment of S(t)
    October 29  Matt Young 
    (AIM) 
    Central Zeros of Families of Elliptic Curve L-functions
    November 2 (at Stanford) 
    NOTE SPECIAL DATE
    William Stein 
    (Harvard) 
    Visibility of Shafarevich-Tate Groups of Modular Abelian Varieties at Higher Level
    November 5  Ben Brubaker  
    (Stanford)  
    Applications of Eisenstein Series on the Metaplectic Group: Moments, Non-vanishing, etc.
    November 12  Sidney Graham 
    (Central Michigan and AIM) 
    Products of two primes in arithmetic progressions
    November 19  Nina Snaith  
    (Bristol University) 
    Applications of the ratios conjecture for the Riemann zeta function
    November 26  No Seminar  
    Thanksgiving Weekend  
    December 3  
    AT STANFORD, RM. 381T
    Andy Schultz  
    (Stanford) 
    Applications and interpretations of the module structure of pth power classes for cyclic extensions