Groups quasi-isometric to H^2 x R

Details Groups quasi-isometric to H^2 x R Groups quasi-isometric to H^2 x R

2000-05-25

arxiv.org/abs/math/0005252v2

Mathematics

Geometric Topology

Journal of the London Math Society, to appear. Minor revisions and updated references. 19 pages

Scientific paper

This paper is a more succinct version of the author's 1993 UCLA mathematics
thesis. It proves that any group quasi-isometric to the product of the
hyperbolic plane with the real line is a finite extension of a cocompact
lattice in either the isometry group of the product of the hyperbolic plane
with the real line or the isometry group of the universal cover of SL(2,R).

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