7 citations · 13 across the 8 of their papers we have counts for
8 papers
Legendrian position of veering triangulations
Chi Cheuk Tsang
We make a first step towards connecting the theory of veering triangulations and bicontact structures as tools for studying (pseudo-)Anosov flows: We show that given a veering tria…
From pseudo-Anosov flows on graph manifolds to totally periodic flows
Chi Cheuk Tsang
We show that every pseudo-Anosov flow on a graph manifold is almost equivalent, i.e. orbit equivalent in the complement of a finite collection of closed orbits, to a totally period…
Minimal stretch factors of orientation-reversing fully-punctured pseudo-Anosov maps
Erwan Lanneau, Livio Liechti, Chi Cheuk Tsang
We show that the stretch factor of an orientation-reversing fully-punctured pseudo-Anosov map on a finite-type orientable surface , with and having at…
Examples of Anosov flows with genus one Birkhoff sections
Chi Cheuk Tsang
We show that a transitive Anosov flow with orientable stable and unstable foliations that either (i) admits a Birkhoff section whose first return map is a Penner type pseudo-Anosov…
Horizontal Goodman surgery and almost equivalence of pseudo-Anosov flows
Chi Cheuk Tsang
We provide an exposition of a `horizontal' generalization of Goodman's surgery operation on (pseudo-)Anosov flows. This operation is performed by cutting along a specific kind of a…
Endperiodic maps, splitting sequences, and branched surfaces
Michael P. Landry, Chi Cheuk Tsang
We strengthen the unpublished theorem of Gabai and Mosher that every depth one sutured manifold contains a very full dynamic branched surface by showing that the branched surface c…
Constructing Birkhoff sections for pseudo-Anosov flows with controlled complexity
Chi Cheuk Tsang
We introduce a new method of constructing Birkhoff sections for pseudo-Anosov flows, which uses the connection between pseudo-Anosov flows and veering triangulations. This method a…
Dynamics of veering triangulations: infinitesimal components of their flow graphs and applications
Ian Agol, Chi Cheuk Tsang
We study the strongly connected components of the flow graph associated to a veering triangulation, and show that the infinitesimal components must be of a certain form, which have…