We study Anosov representation for which the image of the boundary map is the graph of a Lipschitz function, and show that the orbit growth rate with respect to an explicit linear function, the unstable Jacobian, is integral. Several applications to the orbit growth rate in the symmetric space are provided.
SEEK ID: https://publications.h-its.org/publications/965
Research Groups: Groups and Geometry
Publication type: Misc
Journal: arXiv,math.DG,1910.06627
Citation: arXiv,math.DG,1910.06627
Date Published: 2019
URL: https://arxiv.org/abs/1910.06627
Registered Mode: imported from a bibtex file
Views: 6042
Created: 30th Jan 2020 at 09:49
Last updated: 5th Mar 2024 at 21:24
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