Modularity Lifting Theorems
Modularity Lifting Theorems is a class of results in number theory that establishes conditions under which a Galois representation is modular, by lifting modularity from a residual representation to a p-adic representation, thereby extending modularity across deformation families.
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1.9K
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79
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2017–2026
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On icosahedral Artin representations, II
Richard Taylor · American Journal of Mathematics · 2003 · 125 citations · Full text
The Torsion Theory Cogenerated by<i>M</i>-Small Modules
Yahya Talebi, N. Vanaja · Communications in Algebra · 2002 · 72 citations
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Imperial College London
London, United Kingdom
3 h-index
5 publications
198 citations

McGill University
Montreal, Canada
3 h-index
3 publications
96 citations
Max Planck Society
Munich, Germany
2 h-index
6 publications
91 citations
Institut de Recherche Mathématique Avancée
Strasbourg, France
2 h-index
2 publications
91 citations
Universidad de Buenos Aires
Buenos Aires, Argentina
2 h-index
2 publications
42 citations

University of Amsterdam
Amsterdam, The Netherlands
2 h-index
2 publications
52 citations
University of Sheffield
Sheffield, United Kingdom
2 h-index
3 publications
64 citations
Harvard University
Cambridge, United States
2 h-index
3 publications
351 citations
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DMJ · 5 publications · 125 citations
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5 publications · 202 citations
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Repository · 4 publications · 64 citations
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4 publications · 79 citations
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3 publications · 144 citations
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