Endomorphisms, train track maps, and fully irreducible monodromies

DOI10.4171/GGD/425zbMath1423.20045arXiv1507.03028MaRDI QIDQ1691958

Christopher J. Leininger, Ilya Kapovich, Spencer Dowdall

Publication date: 25 January 2018

Published in: Groups, Geometry, and Dynamics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1507.03028

zbMATH Keywords

Bieri-Neumann-Strebel invariantfully irreducible automorphismfree-by-cyclic grouptrain track representativefree group endomorphism

Mathematics Subject Classification ID

Topological dynamics (37B99) Geometric group theory (20F65) Topological methods in group theory (57M07) Fundamental group, presentations, free differential calculus (57M05) Low-dimensional dynamical systems (37E99)

Related Items

Orientable maps and polynomial invariants of free-by-cyclic groups ⋮ Irreducible nonsurjective endomorphisms of Fn are hyperbolic ⋮ Detecting Fully Irreducible Automorphisms: A Polynomial Time Algorithm ⋮ Irreducibility of a free group endomorphism is a mapping torus invariant ⋮ The Bieri-Neumann-Strebel invariants via Newton polytopes ⋮ The visual boundary of hyperbolic free-by-cyclic groups ⋮ Handlebody bundles and polytopes