Publication Date:
14 June 2013
Journal:
Proceedings of the American Mathematical Society
Last Updated:
2020-01-22T03:49:45.523+00:00
Issue:
10
Volume:
141
DOI:
10.1090/S0002-9939-2013-11669-2
page:
3337-3340
abstract:
We prove that the universal cover of any graph manifold quasi-isometrically embeds into a product of three trees. In particular, we showthat the Assouad-Nagata dimension of the universal cover of any closed graphmanifold is 3, proving a conjecture of Smirnov.
Symplectic id:
672219
Submitted to ORA:
Not Submitted
Publication Type:
Journal Article