CORDIS Project
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This project focuses on advancing the Langlands program, which explores the connections between automorphic forms and number theory. By addressing technical challenges, it aims to establish significant results that could enhance our understanding of Galois representations and their applications.
The Langlands program is a conjectural framework for understanding the deep relations between automorphic forms and arithmetic.
It implies a parameterization of representations of Galois groups of (local or global) fields in terms of representations of (p-adic or adelic) reductive groups.
While making progress in the Langlands program often means overcoming significant technical obstacles, new results can have concrete applications to number theory, the proof of Fermat's Last Theorem by Wiles be…
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