Finiteness and the falsification by fellow traveler property

Abstract

We prove that groups enjoying the falsification by fellow traveler property are of type $F_3$, and have at most an exponential second order isoperimetric function.

Appeared in 2002. I am putting all my past publications on arxiv

References in corpus (1)

• Automatic structures, rational growth and geometrically finite hyperbolic groups

Cited by in corpus (6)

• Finite generating sets of relatively hyperbolic groups and applications to geodesic languages
• Regular geodesic languages and the falsification by fellow traveler property
• The loop shortening property and almost convexity
• Graphs with convex balls
• Counting subgraphs in fftp graphs with symmetry
• A non-Hopfian almost convex group