Global rigidity of Anosov actions by higher rank lattices
Advances in Homogeneous Dynamics May 11, 2015 - May 15, 2015
Location: SLMath: Eisenbud Auditorium
group representations
hyperbolic group
groups of diffeomorphisms
Margulis superrigidity
hyperbolic actions
nilmanifold
Zimmer's cocycle rigidity
35Q60 - PDEs in connection with optics and electromagnetic theory
35Q70 - PDEs in connection with mechanics of particles and systems of particles
51A45 - Incidence structures embeddable into projective geometries
14252
We will discuss a recent work with Aaron Brown and Federico Rodriguez Hertz on smooth classification of Anosov actions by higher rank lattices on nilmanifolds. In particular, we will explain how the existence of an Anosov diffeomorphism from the group action leads to Anosov property of generic elements in the acting group, allowing to make use of large abelian subgroups.
Wang.Notes
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14252
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