Quasi-isometric classification of non-geometric 3-manifold groups

Abstract

We describe the quasi-isometric classification of fundamental groups of irreducible non-geometric 3-manifolds which do not have "too many" arithmetic hyperbolic geometric components, thus completing the quasi-isometric classification of 3--manifold groups in all but a few exceptional cases.

Minor revision (added footnote in the Introduction)

References in corpus (1)

• Quasi-isometric classification of graph manifold groups

Cited by in corpus (2)

• Local topological rigidity of non-geometric $3$-manifolds
• Leighton's Theorem: extensions, limitations, and quasitrees