About
Professor Charles Eaton is a Professor of Mathematics at the University of Manchester's School of Mathematics, specializing in the Pure Mathematics department. His research focuses on modular representation theory of finite groups, particularly Donovan's conjecture and the classification of Morita equivalence classes of blocks. His work with Kessar, Külshammer, and Sambale has advanced understanding of Donovan's conjecture for 2-blocks with elementary abelian defect groups. He also studies Picard groups of blocks as foundational tools for classification.
Current research interests include defect groups, Morita equivalence, and algebraic structures in finite groups. His contributions span theoretical advancements in block theory and applications to abstract algebra.
Recent articles explore topics like Suzuki 2-groups, abelian defect groups of rank 4, and extensions of conjectures by Brauer and Dade. He serves as an Assistant Editor for the London Mathematical Society's publications.
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