Symmetric power functoriality for holomorphic modular forms, II
Let 𝑓 be a cuspidal Hecke eigenform without complex multiplication. We prove the automorphy of the symmetric power lifting Sym𝑛𝑓 for every 𝑛≥1.
Main Authors: | , |
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Format: | Journal article |
Language: | English |
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Springer
2021
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author | Newton, J Thorne, JA |
author_facet | Newton, J Thorne, JA |
author_sort | Newton, J |
collection | OXFORD |
description | Let 𝑓 be a cuspidal Hecke eigenform without complex multiplication. We prove the automorphy of the symmetric power lifting Sym𝑛𝑓 for every 𝑛≥1. |
first_indexed | 2024-03-07T07:01:11Z |
format | Journal article |
id | oxford-uuid:2c1f9460-1e93-4803-9c1b-924d5778f6ca |
institution | University of Oxford |
language | English |
last_indexed | 2024-03-07T07:01:11Z |
publishDate | 2021 |
publisher | Springer |
record_format | dspace |
spelling | oxford-uuid:2c1f9460-1e93-4803-9c1b-924d5778f6ca2022-03-28T14:37:33ZSymmetric power functoriality for holomorphic modular forms, IIJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:2c1f9460-1e93-4803-9c1b-924d5778f6caEnglishSymplectic ElementsSpringer2021Newton, JThorne, JALet 𝑓 be a cuspidal Hecke eigenform without complex multiplication. We prove the automorphy of the symmetric power lifting Sym𝑛𝑓 for every 𝑛≥1. |
spellingShingle | Newton, J Thorne, JA Symmetric power functoriality for holomorphic modular forms, II |
title | Symmetric power functoriality for holomorphic modular forms, II |
title_full | Symmetric power functoriality for holomorphic modular forms, II |
title_fullStr | Symmetric power functoriality for holomorphic modular forms, II |
title_full_unstemmed | Symmetric power functoriality for holomorphic modular forms, II |
title_short | Symmetric power functoriality for holomorphic modular forms, II |
title_sort | symmetric power functoriality for holomorphic modular forms ii |
work_keys_str_mv | AT newtonj symmetricpowerfunctorialityforholomorphicmodularformsii AT thorneja symmetricpowerfunctorialityforholomorphicmodularformsii |