Michael P. Landry

collaborators

Showing math.GTShow all

4 papers · 1 filter

math.GT2026

Simultaneous universal circles and continuous extension

SÃ©rgio R. Fenley, Michael P. Landry, Samuel J. Taylor

Fenley proved that any foliation almost transverse to a quasigeodesic pseudo-Anosov flow in a closed atoroidal 3-manifold has the continuous extension property, meaning the inclusi…

math.GT2024

Simultaneous universal circles

Michael P. Landry, Yair N. Minsky, Samuel J. Taylor

Let phi be a pseudo-Anosov flow on a closed oriented atoroidal 3-manifold M. We show that if F is any taut foliation almost transverse to phi, then the action of pi_1(M) on the bou…

math.GT2024

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We strengthen the unpublished theorem of Gabai and Mosher that every depth one sutured manifold contains a very full dynamic branched surface by showing that the branched surface c…

math.GT2024

Transverse surfaces and pseudo-Anosov flows

Michael P. Landry, Yair N. Minsky, Samuel J. Taylor

Let $I ¨ $ be a transitive pseudo-Anosov flow on an oriented, compact $3$ -manifold $M$ , possibly with toral boundary. We characterize the surfaces in $M$ that are (almost) transverse…