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On p-permutation modules

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GR2W01 - Counting conjectures and beyond

The class of p-permutation modules is omnipresent in the modular representation theory of finite groups. They are, for example, elementary building pieces of several types of equivalences between block algebras – source-algebra equivalences, Morita equivalences with endo-permutation source, splendid Rickard equivalences, or p-permutation equivalences – and essential to their understanding. The aim of this talk is to review several results obtained in the past two years towards concrete classifications of such modules for specific types of blocks or groups.

This talk is part of the Isaac Newton Institute Seminar Series series.

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