Representation de Weil et beta-extensions
Corinne Blondel

TL;DR
This paper investigates beta-extensions in p-adic classical groups, establishing relations via Weil representations and applying these to analyze reducibility points of certain induced representations.
Contribution
It introduces a new relation between beta-extensions using Weil representations and applies this to study reducibility in p-adic classical groups.
Findings
Established a relation between beta-extensions through Weil representations
Analyzed reducibility points of parabolically induced representations
Provided new insights into the structure of p-adic classical groups
Abstract
We study beta-extensions in a p-adic classical group and we produce a relation between some beta-extensions by means of a Weil representation. We apply this to the study of reducibility points of some parabolically induced representations.
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Taxonomy
TopicsAdvanced Algebra and Geometry · Algebraic Geometry and Number Theory · Geometry and complex manifolds
