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    • Seminars
      • Algebra
        • Associative Rings
          • Ariki-Koike Algebras
          • Cluster Algebras
          • Group Rings
          • Hecke Algebras
          • KLR Algebras
          • Schur Algebras
        • Commutative Algebra
        • Fusion Systems
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      MathVideos.org
      • Seminars
        • Algebra
          • Associative Rings
            • Ariki-Koike Algebras
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          • Commutative Algebra
          • Fusion Systems
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            • Abelian Groups
            • Algebraic Groups
            • Combinatorial Group Theory
            • Computational Group Theory
            • Finite Groups
            • Geometric Group Theory
            • Infinite Groups
            • Lie Groups
            • Permutation Groups
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            • p-Adic Groups
            • Representations of Algebraic Groups
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            • Lie Algebras
            • Other Non-Associative Rings
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            • Representations of Finite Groups
            • Representations of Lie Algebras
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      Charlotte Chan: Towards a p-adic Deligne-Lusztig theory

      27th September, 2018
      Watch LaterRemove Cinema Mode

      The seminal work of Deligne and Lusztig on the representations of finite reductive groups has influenced an industry studying parallel constructions in the same theme. In this talk, we will discuss recent progress on studying analogues of Deligne-Lusztig varieties attached to p-adic groups.

      This video is part of the Institute for Advanced Study‘s Number theory seminar.

      Algebra Algebraic number theory Deligne-Lusztig theory Number theory Representation theory Representations of groups of Lie type

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