Eisenstein series and applications
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Bibliographic Information
Eisenstein series and applications
（Progress in mathematics, v. 258）
Birkhäuser, c2008
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
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Includes bibliographical references
Description and Table of Contents
Description
Eisenstein series are an essential ingredient in the spectral theory of automorphic forms and an important tool in the theory of L-functions. They have also been exploited extensively by number theorists for many arithmetic purposes. Bringing together contributions from areas which do not usually interact with each other, this volume introduces diverse users of Eisenstein series to a variety of important applications. With this juxtaposition of perspectives, the reader obtains deeper insights into the arithmetic of Eisenstein series. The central theme of the exposition focuses on the common structural properties of Eisenstein series occurring in many related applications.
Table of Contents
Preface.-Twisted Weyl Group Multiple Dirichlet Series: The Stable Case by Ben Brubaker, Daniel Bump, Solomon Friedberg.-A Topological Model for some Summand of the Eisenstein Cohomology of Congruence Subgroups by Jens Franke.-The Saito-Lurokawa Space of PGSp4 and its Transfer to Inner Forms by Wee Teck Gan.-Values of Archimedean Zeta Integrals for Unitary Groups by Paul Garrett.-A Simple Proof of Rationality of Siegel-Weil Eisenstein Series by Michael Harris.-Residues of Eisenstein Series and Related Problems by Dihua Jiang.-Some Extensions of the Siegel-Weil Formula by Stephen S. Kudla.-A Remark on Eisenstein Series by Erez M. Lapid.-Arithmetic Aspects of the Theta Correspondence and Periods of Modular Forms by Kartik Prasanna.-Functoriality and Special Values of L-functions by A. Raghuram, Freydoon Shahidi.-Bounds for Matrix Coefficients and Arithmetic Applications by Ramin Takloo-Bighash.
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