Le lemme fondamental m\'etaplectique de Jacquet et Mao en \'egales caract\'eristiques
Vi\^et Cuong D\^o

TL;DR
This paper proves a fundamental lemma for the metaplectic group in equal characteristic, confirming a conjecture by Jacquet and Mao using geometric methods and Ngô's arguments.
Contribution
It establishes the fundamental lemma for the metaplectic group in equal characteristic, extending the scope of Ngô's techniques to this setting.
Findings
Proof of the fundamental lemma for metaplectic groups in equal characteristic
Application of Ngô's geometric methods to metaplectic extensions
Validation of Jacquet and Mao's conjecture in this context
Abstract
We prove in the case of equal characteristic a fundamental lemma conjectured by Jacquet and Mao for the metaplectic group. We use the arguments of Bao Ch\^au Ng\^o for Jacquet-Ye's fundamental lemma and a geometric study of the metaplectic extension.
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Taxonomy
TopicsHomotopy and Cohomology in Algebraic Topology · Advanced Algebra and Geometry · Algebraic Geometry and Number Theory
