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On the Fermat-Taylor-Wiles proof from integers to polynomials, and Langlands program

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#abstract-algebra #ring-theory #langlands-program
104
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Isomorphism of Weil representations only when $E/F$ is Galois?

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#number-theory #representation-theory #algebraic-number-theory #langlands-program
470
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Results proved using perfectoid spaces understandable by an undergraduate

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#algebraic-geometry #langlands-program
92
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Definition of Haar integral in Bushnell and Henniart

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#number-theory #locally-compact-groups #haar-measure #langlands-program
156
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Functional equation for $GL(3)\times GL(2)\times GL(1)$ L-functions

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#analytic-number-theory #modular-forms #automorphic-forms #langlands-program
53
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Descent for admissible representations of algebraic groups over local fields

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#automorphic-forms #langlands-program
98
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Asymptotic's for Fourier coefficients of $GL(3)$ Maass forms

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#analytic-number-theory #modular-forms #automorphic-forms #l-functions #langlands-program
101
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Langlands L functions for groups over finite fields.

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#number-theory #algebraic-number-theory #l-functions #langlands-program
92
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Satake correspondence for groups over finite field

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#finite-groups #representation-theory #finite-fields #langlands-program
324
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Quadratic reciprocity in Langlands program

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#quadratic-reciprocity #langlands-program
238
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An irreducible Weil(-Deligne) representation is automatically semisimple

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#number-theory #algebraic-number-theory #langlands-program
152
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How to recover abelian class field theory from Langlands?

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#algebraic-number-theory #class-field-theory #langlands-program
212
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Prerequisites for E. Frenkel's "Langlands correspondance for loop groups"

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#reference-request #soft-question #representation-theory #algebraic-number-theory #langlands-program
162
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Do all cuspidal automorphic representations of $\operatorname{GL}_2(\mathbb A_{\mathbb Q})$ come from Maass or holomorphic cusp forms?

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#number-theory #modular-forms #automorphic-forms #langlands-program
196
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Modularity in terms of the stack of elliptic curves

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#algebraic-geometry #elliptic-curves #modular-forms #langlands-program

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