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20192024
most citedEquilibrium states for self-products of flows and the mixing properties of rank 1 geodesic flows

22 citations · 30 across the 6 of their papers we have counts for

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math.DS2024

Local product structure for equilibrium states of geodesic flows and applications

Benjamin Call, David Constantine, Alena Erchenko +2

Let be a compact surface of genus equipped with a metric that is flat everywhere except at finitely many cone points with angles greater than . We examine the geod…

math.DS2021

Bernoulli property of subadditive equilibrium states

Benjamin Call, Kiho Park

Under mild assumptions, we show that the unique subadditive equilibrium states for fiber-bunched cocycles are Bernoulli. We achieve this by showing these equilibrium states are abs…

math.DS2021

Unique equilibrium states for geodesic flows on flat surfaces with singularities

Benjamin Call, David Constantine, Alena Erchenko +2

Consider a compact surface of genus equipped with a metric that is flat everywhere except at finitely many cone points with angles greater than . Following the techniq…

math.DS2020★ 6 cited

The K-Property for Some Unique Equilibrium States in Flows and Homeomorphisms

Benjamin Call

We set out some general criteria to prove the K-property, refining the assumptions used in arXiv:1906.09315 for the flow case, and introducing the analogous discrete-time result. W…

math.DS2020★ 2 cited

The K-Property for Subadditive Equilibrium States

Benjamin Call, Kiho Park

By generalizing Ledrappier's criterion for the -property of equilibrium states, we extend the criterion to subadditive potentials. We apply this result to the singular value pot…

math.DS2019★ 22 cited

Equilibrium states for self-products of flows and the mixing properties of rank 1 geodesic flows

Benjamin Call, Daniel J. Thompson

Equilibrium states for geodesic flows over closed rank 1 manifolds were studied recently by Burns, Climenhaga, Fisher and Thompson. For sufficiently regular potentials, it was show…