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Dirichlet-Selberg domains for Anosov subgroups

  • Max Riestenberg (MPI MiS, Leipzig)
E2 10 (Leon-Lichtenstein)

Abstract

Selberg introduced a fundamental domain for discrete groups acting on SL(n,R)/SO(n) which is convex in the projective model. He showed that for uniform lattices, the domain is a finite-sided convex polyhedron. We give sufficient criteria for Anosov subgroups to admit finite-sided Dirichlet-Selberg domains. This is joint work with Colin Davalo.

Antje Vandenberg

MPI for Mathematics in the Sciences Contact via Mail

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