Wee Teck Gan: A Regularized Siegel-Weil Formula for Exceptional Groups

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Arithmetic Geometry and Automorphic Form 作者：James Cogdell　　 ISBN：978-7-04-030096-3　出版时间：2011-05-05

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Front Matter

Jan HBruinier and Tonghai Yang: CM Values of Automorphic Green Functions on Orthogonal Groups over Totally Real Fields

James WCogdell and Freydoon Shahidi: Some Generalized Functionals and Their Bessel Functions

Jens Funke and John Millson: Spectacle Cycles with Coe±cients and Modular Forms of Half-integral Weight

Wee Teck Gan: A Regularized Siegel-Weil Formula for Exceptional Groups

David Ginzburg, Dihua Jiang, Stephen Rallis, and David Soudry:L-functions for Symplectic Groups Using Fourier-Jacobi Models

Neven Grbac and Joachim Schwermer: An Exercise in AutomorphicCohomology | the Case GL2 over a Quaternion Algebra

Benedict HGross and Nolan RWallach: On the Hilbert Polynomials and Hilbert Series of Homogeneous Projective Varieties

Michael Harris, Jian-Shu Li, and Binyong Sun : Theta Correspondences for Close Unitary Groups

Benjamin Howard: Deforming Endomorphisms of Supersingular Barsotti-Tate Groups

Benjamin Howard and Tonghai Yang: Singular Moduli Re¯ned

Jay Jorgenson and JÄurg Kramer : Sup-norm Bounds for Automorphic Forms and Eisenstein Series

Colette M¾glin: Conjecture d'Adams pour la correspondance de Howe et ¯ltration de Kudla

Brooks Roberts and Ralf Schmidt: On the Number of Local Newforms in a Metaplectic Representation

Marie-France Vigneras: Le foncteur de Colmez pour GL(2; F)

Wee Teck Gan: A Regularized Siegel-Weil Formula for Exceptional Groups

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