Representation Theory, Number Theory, and Invariant Theory

Representation Theory, Number Theory, and Invariant Theory

In Honor of Roger Howe on the Occasion of His 70th Birthday

Cogdell, Jim; Zhu, Chen-Bo; Kim, Ju-Lee

Birkhauser

06/2019

626

Mole

Inglês

9783319866888

15 a 20 dias

This book contains selected papers based on talks given at the "Representation Theory, Number Theory, and Invariant Theory" conference held at Yale University from June 1 to June 5, 2015.
Euler-Poincare Characteristic for the Oscillator Representation (Adams, Prasad, Savin).- Problems Beyond Endoscopy (Arthur).- Unipotent Representations and the Dual Pair Correspondence (Barbasch).- On the Elliptic Nonabelian Fourier Transform for Unipotent Representations of p-adic Groups (Ciubotaru, Opdam).- Derivatives and L-functions for GLn (Cogdell, Piatetski-Shapiro).- The Howe Duality Conjecture: Quaternionic Case (Gan, Sun).- Estimates on Eisenstein Distributions for Reciprocals of p-adic L-functions: The Case of Irregular Primes (Gelbart, Greenberg, Miller, Shahidi).- Small Representations of Finite Classical Groups (Gurevitch, Howe).- Period Relations and Special Values of Rankin-Selberg L-functions (Harris, Lin).- Standard Monomial Theory for Harmonics in Classical Invariant Theory (Howe, Kim, Lee).- Automorphic Integral Transforms for Classical Groups II: Twisted Descents (Jiang, Zhang).- Construction of Tame Types (Kim, Yu).- Global Analysis by Hidden Symmetry (Kobayashi).- Le Lemme Fondamental Pour L'endoscopie Tordue: le CAS OU le Groupe Endoscopique Elliptique Non Ramifie Est un Tore (Lemaire, Waldspurger).- Paquets d'Arthur Speciaux Unipotents aux Places Archimediennes et Correspondence de Howe (Moeglin).- Computations with Bernstein Projectors of SL (2) (Moy).- Some New Supercuspidal Representations (Reeder).- Plancherel Decomposition of Howe Duality and Euler Factorization of Automorphic Functionals (Sakellaridis).- On the Conservation Conjectures of Kudla and Rallis (Sun, Zhu).- An Analogue of the Kostant-Rallis Multiplicity Theorem for -Group Harmonics (Wallach).
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