CORDIS Project
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This project explores the intersection of number theory and algebraic geometry to address key questions in the Langlands program for function fields. It aims to develop new tools using motivic sheaves to better understand the relationship between automorphic forms and algebraic cycles.
This proposal belongs to the field of arithmetic geometry and lies at the interface of number theory, algebraic geometry and the theory of automorphic forms.
More precisely, I aim to use algebraic cycles in the form of motivic sheaves to address fundamental questions about the Langlands program for function fields.
This aims at motivic Langlands parametrizations.
The Langlands program predicts a decomposition of the space of automorphic forms by motivic Langlands parameters. A breakthrough of V.…
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