5 citations · 8 across the 5 of their papers we have counts for
6 papers
Arbitrarily large veering triangulations with a vanishing taut polynomial
Anna Parlak
Landry, Minsky, and Taylor introduced an invariant of veering triangulations called the taut polynomial. Via a connection between veering triangulations and pseudo-Anosov flows, it…
Mutations and faces of the Thurston norm ball dynamically represented by multiple distinct flows
Anna Parlak
A pseudo-Anosov flow on a hyperbolic 3-manifold dynamically represents a face F of the Thurston norm ball if the cone on F is dual to the cone spanned by homology classes of closed…
The taut polynomial and the Alexander polynomial
Anna Parlak
Landry, Minsky and Taylor defined the taut polynomial of a veering triangulation. Its specialisations generalise the Teichmuller polynomial of a fibred face of the Thurston norm ba…
Computation of the taut, the veering and the Teichmüller polynomials
Anna Parlak
Landry, Minsky and Taylor [LMT] introduced two polynomial invariants of veering triangulations -- the taut polynomial and the veering polynomial. We give algorithms to compute thes…
Roots of Dehn twists on nonorientable surfaces
Anna Parlak, Michal Stukow
Margalit and Schleimer observed that Dehn twists on orientable surfaces have nontrivial roots. We investigate the problem of roots of a Dehn twist t_c about a nonseparating circle…
Roots of crosscap slides and crosscap transpositions
Anna Parlak, Michał Stukow
Let denote a closed nonorientable surface of genus . For the mapping class group is generated by Dehn twists and one crosscap slide (-…