The rankin-selberg integral with a non-unique model for the standard L-function of G2

Nadya Gurevich; Avner Segal

doi:10.1017/S147474801300039X

The rankin-selberg integral with a non-unique model for the standard L-function of G₂

Nadya Gurevich, Avner Segal

Department of Mathematics

Ben-Gurion University of the Negev

Research output: Contribution to journal › Article › peer-review

Abstract

Let L_S (s, π, st) be a partial L-function of degree 7 of a cuspidal automorphic representation π of the exceptional group G₂. In this paper we construct a Rankin-Selberg integral for representations having a certain Fourier coefficient.

Original language	American English
Pages (from-to)	149-184
Number of pages	36
Journal	Journal of the Institute of Mathematics of Jussieu
Volume	14
Issue number	1
DOIs	https://doi.org/10.1017/S147474801300039X
State	Published - 7 Jan 2015

All Science Journal Classification (ASJC) codes

General Mathematics

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title = "The rankin-selberg integral with a non-unique model for the standard L-function of G2",

abstract = "Let LS (s, π, st) be a partial L-function of degree 7 of a cuspidal automorphic representation π of the exceptional group G2. In this paper we construct a Rankin-Selberg integral for representations having a certain Fourier coefficient.",

author = "Nadya Gurevich and Avner Segal",

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AU - Segal, Avner

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N2 - Let LS (s, π, st) be a partial L-function of degree 7 of a cuspidal automorphic representation π of the exceptional group G2. In this paper we construct a Rankin-Selberg integral for representations having a certain Fourier coefficient.

AB - Let LS (s, π, st) be a partial L-function of degree 7 of a cuspidal automorphic representation π of the exceptional group G2. In this paper we construct a Rankin-Selberg integral for representations having a certain Fourier coefficient.

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DO - 10.1017/S147474801300039X

M3 - Article

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The rankin-selberg integral with a non-unique model for the standard L-function of G₂

Abstract

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