CORDIS Project
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This project investigates Galois representations in number theory, focusing on Euler and Kolyvagin systems to address open questions in Iwasawa theory. It aims to develop new insights into the deformation of Galois representations and their arithmetic implications.
Galois representations have become one of the central objects of study in number theory and arithmetic geometry.
Since Wiles' proof of the Taniyama-Shimura conjecture (hence the completion of the proof of Fermat's last theorem) using Iwasawa theoretical ideas (via Hida's and Mazur's theory of deformations of Galois representations), tremendous amount of progress have been made in the study of Galois representations.
Despite the great achievements in the last decade, many important questions in t…
KOC UNIVERSITY
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