Automorphic Forms, Automorphic Representations and Arithmetic, Part 2

NSF-CBMS Regional Conference in Mathematics on Euler Products and Eisenstein Series, May 20-24, 1996, Texas Christian University

AvRobert S. Doran,Ze-Li Dou

Inbunden, Engelska, 1999

Del i serien Proceedings of Symposia in Pure Mathematics

1 725 kr

Beställningsvara. Skickas inom 11-20 vardagar. Fri frakt över 249 kr.

Beskrivning

Professor Goro Shimura was principal speaker at the conference on ""Euler Products and Eisenstein Series"" held at Texas Christian University (See CBMS Regional Conference Series in Mathematics, Volume 93). The present volume contains articles by leading specialists in the field. Some of these articles are based on talks given at the conference, whereas others were written purposely for this volume. The variety of the work presented reflects the current active state of the topic.

Produktinformation

Utgivningsdatum:1999-06-30
Vikt:822 g
Format:Inbunden
Språk:Engelska
Serie:Proceedings of Symposia in Pure Mathematics
Antal sidor:330
Förlag:American Mathematical Society
ISBN:9780821810514

Utforska kategorier

Matematisk statistik inom Naturvetenskap och teknik

Innehållsförteckning

Metaplectic generating functions and Shimura integrals by D. Bump and S. Friedberg On the Plancherel measure for the continuous spectrum of the modular group by B. Casselman Average values of cubic $L$-series by D. Farmer, J. Hoffstein, and D. Lieman Euler factorization of global integrals by P. Garrett Cohomological automorphic forms on unitary groups. I: Rationality of the theta correspondence by M. Harris Pullbacks of Eisenstein series, Hecke-Jacobi theory and automorphic $L$-functions by B. E. Heim Omega results for automorphic $L$-functions by J. Hoffstein and P. Lockhart Representations of SL(2) x $G$ by K. Khuri-Makdisi Truncated integrals and the Shintani zeta function for the space of binary quartic forms by J. Levy On the generalized Ramanujan conjecture for GL($n$) by W. Luo, Z. Rudnick, and P. Sarnak On the global root numbers of GL(n) x GL(m) by D. Prasad and D. Ramakrishnan.