Approximate converse theorem

Approximate converse theorem

The theme of this thesis is an "approximate converse theorem" for globally unramified cuspidal representations of PGL(n, A), n ≥ 1. For a given set of Langlands parameters for some places of Q, we can compute ε > 0 such that there exists a genuine globally unramified cuspidal representa...

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Main Author: Lee, Min
Language:English
Published: 2011
Subjects:
Mathematics
Online Access:https://doi.org/10.7916/D82V2MXK
id ndltd-columbia.edu-oai-academiccommons.columbia.edu-10.7916-D82V2MXK
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spelling ndltd-columbia.edu-oai-academiccommons.columbia.edu-10.7916-D82V2MXK2019-05-09T15:13:32ZApproximate converse theoremLee, Min2011ThesesMathematicsThe theme of this thesis is an "approximate converse theorem" for globally unramified cuspidal representations of PGL(n, A), n ≥ 1. For a given set of Langlands parameters for some places of Q, we can compute ε > 0 such that there exists a genuine globally unramified cuspidal representation, whose Langlands parameters are within ε of the given ones for finitely many places.Englishhttps://doi.org/10.7916/D82V2MXK
collection NDLTD
language English
sources NDLTD
topic Mathematics
spellingShingle Mathematics
Lee, Min
Approximate converse theorem
description The theme of this thesis is an "approximate converse theorem" for globally unramified cuspidal representations of PGL(n, A), n ≥ 1. For a given set of Langlands parameters for some places of Q, we can compute ε > 0 such that there exists a genuine globally unramified cuspidal representation, whose Langlands parameters are within ε of the given ones for finitely many places.
author Lee, Min
author_facet Lee, Min
author_sort Lee, Min
title Approximate converse theorem
title_short Approximate converse theorem
title_full Approximate converse theorem
title_fullStr Approximate converse theorem
title_full_unstemmed Approximate converse theorem
title_sort approximate converse theorem
publishDate 2011
url https://doi.org/10.7916/D82V2MXK
work_keys_str_mv AT leemin approximateconversetheorem
_version_ 1719045265762025472

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