5 papers
Finiteness of veering triangulations
Thomas Barthelmé, Thomas Barthelmé, Chi Cheuk Tsang +1
We show that a finite volume cusped hyperbolic 3-manifold admits at most finitely many veering triangulations, and in fact this number is bounded above by the number of Giroux tors…
Quasimorphisms and Pseudo-Anosov flows
Danny Calegari, Jonathan Zung
We describe two connections between the theory of quasimorphisms and pseudo-Anosov flows without perfect fits on closed hyperbolic 3-manifolds. First we show that for every such fl…
Pseudo-Anosov flows on hyperbolic L-spaces
John A. Baldwin, Steven Sivek, Jonathan Zung
We prove that for each there is a hyperbolic L-space with pseudo-Anosov flows, no two of which are orbit equivalent. These flows have no perfect fits and are t…
Veering triangulations and transverse foliations
Jonathan Zung
We present a combinatorial approach to the existence of foliations and contact structures transverse to a given pseudo-Anosov flow. Let be a transitive pseudo-Anosov flow on a…
Pseudo-Anosov representatives of stable Hamiltonian structures
Jonathan Zung
A pseudo-Anosov homeomorphism of a surface is a canonical representative of its mapping class. In this paper, we explain that a transitive pseudo-Anosov flow is similarly a canonic…