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Local Langlands correspondences in $\ell$-adic coefficients

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arxiv 2003.14154 v4 pith:CLZVG2V4 submitted 2020-03-31 math.NT math.RT

classification math.NTmath.RT
keywords adicfieldlocalcorrespondenceslanglandsnumberalgebraiccharacteristic
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abstract

Let $\ell$ be a prime number different from the residue characteristic of a non-archimedean local field $F$. We give formulations of $\ell$-adic local Langlands correspondences for connected reductive algebraic groups over $F$, which we conjecture to be independent of a choice of an isomorphism between the $\ell$-adic coefficient field and the complex number field.

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  1. Convolution morphisms and Kottwitz conjecture

    math.NT 2019-09 conditional novelty 7.0 of 10

    Convolution, duality, and twist morphisms relate etale cohomology of local shtuka moduli spaces, yielding new proofs of the Kottwitz conjecture for GL_3 minuscule weights and GL_2 cuspidal parameters, plus counterexam...

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