Professor Athanasios Bouganis athanasios.bouganis@durham.ac.uk
Professor
On the analytic properties of the standard L-function attached to Siegel-Jacobi modular forms
Bouganis, A; Marzec, J
Authors
J Marzec
Abstract
In this work we study the analytic properties of the standard L-function attached to Siegel-Jacobi modular forms of higher index, generalizing previous results of Arakawa and Murase. Moreover, we obtain results on the analytic properties of Klingen-type Eisenstein series attached to Jacobi groups.
Citation
Bouganis, A., & Marzec, J. (2019). On the analytic properties of the standard L-function attached to Siegel-Jacobi modular forms. Documenta Mathematica, 24, 2613-2684. https://doi.org/10.25537/dm.2019v24.2613-2684
Journal Article Type | Article |
---|---|
Acceptance Date | Nov 5, 2019 |
Publication Date | 2019 |
Deposit Date | Jun 20, 2017 |
Publicly Available Date | Nov 27, 2019 |
Journal | Documenta Mathematica |
Electronic ISSN | 1431-0643 |
Publisher | Documenta Mathematica |
Peer Reviewed | Peer Reviewed |
Volume | 24 |
Pages | 2613-2684 |
DOI | https://doi.org/10.25537/dm.2019v24.2613-2684 |
Public URL | https://durham-repository.worktribe.com/output/1355194 |
Files
Published Journal Article
(664 Kb)
PDF
Publisher Licence URL
http://creativecommons.org/licenses/by/4.0/
Accepted Journal Article (Revised version)
(630 Kb)
PDF
Copyright Statement
Revised version This article was published under a Creative Commons License CC BY 4.0.
You might also like
On the Rankin-Selberg method for vector valued Siegel modular forms
(2020)
Journal Article
On special L-values attached to metaplectic modular forms
(2017)
Journal Article
On the algebraicity of special L-values of Hermitian modular forms
(2015)
Journal Article
Algebraicity of L-values for elliptic curves in a false Tate curve tower
(2007)
Journal Article
Downloadable Citations
About Durham Research Online (DRO)
Administrator e-mail: dro.admin@durham.ac.uk
This application uses the following open-source libraries:
SheetJS Community Edition
Apache License Version 2.0 (http://www.apache.org/licenses/)
PDF.js
Apache License Version 2.0 (http://www.apache.org/licenses/)
Font Awesome
SIL OFL 1.1 (http://scripts.sil.org/OFL)
MIT License (http://opensource.org/licenses/mit-license.html)
CC BY 3.0 ( http://creativecommons.org/licenses/by/3.0/)
Powered by Worktribe © 2025
Advanced Search