Lipschitz connectivity and filling invariants in solvable groups and buildings-Reference-Cited by-同舟云学术

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Lipschitz connectivity and filling invariants in solvable groups and buildings

Published:2014-10-02 Issue:4 Volume:18 Page:2375-2417
ISSN:1364-0380
Container-title:Geometry & Topology
language:en
Short-container-title:Geom. Topol.

Author:

Young Robert

Publisher

Mathematical Sciences Publishers

Subject

Geometry and Topology

Link

http://msp.org/gt/2014/18-4/gt-v18-n4-p10-s.pdf

Reference22 articles.

1. Lecture Notes in Math.;Abramenko,1996

2. Buildings

3. Pushing fillings in right-angled Artin groups

4. Currents in metric spaces

5. Filling boundaries of coarse manifolds in semisimple and solvable arithmetic groups

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1. Undistorted fillings in subsets of metric spaces;Advances in Mathematics;2023-06

2. Approximating spaces of Nagata dimension zero by weighted trees;Illinois Journal of Mathematics;2023-04-01

3. Book Review: Potential theory and geometry on Lie groups;Bulletin of the American Mathematical Society;2022-10-24

4. Filling functions of arithmetic groups;Annals of Mathematics;2021-05-01

5. On the Dehn functions of Kähler groups;Groups, Geometry, and Dynamics;2020-06-22

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