activity
20182021
most citedSurvey on entropy-type invariants of sub-exponential growth in dynamical systems

8 citations · 11 across the 3 of their papers we have counts for

collaborators

7 papers

math.DS20211 cited

Slow entropy for some Anosov-Katok diffeomorphisms

Shilpak Banerjee, Philipp Kunde, Daren Wei

The Anosov-Katok method is one of the most powerful tools of constructing smooth volume-preserving diffeomorphisms of entropy zero with prescribed ergodic or topological properties…

math.DS2020

Slow entropy of some combinatorial constructions

Shilpak Banerjee, Philipp Kunde, Daren Wei

Measure-theoretic slow entropy is a more refined invariant than the classical measure-theoretic entropy to characterize the complexity of dynamical systems with subexponential grow…

math.DS20202 cited

Slow entropy of higher rank abelian unipotent actions

Adam Kanigowski, Philipp Kunde, Kurt Vinhage +1

We study slow entropy invariants for abelian unipotent actions on any finite volume homogeneous space . For every such action we show that the topological slow entropy can…

math.DS20208 cited

Survey on entropy-type invariants of sub-exponential growth in dynamical systems

Adam Kanigowski, Anatole Katok, Daren Wei

Measure-theoretic and topological entropy are classical invariants in the theory of dynamical systems. There are several recently developed entropy type invariants for systems of s…

math.DS2018

Rigidity of joinings for some measure preserving systems

Changguang Dong, Adam Kanigowski, Daren Wei

We introduce two properties: strong R-property and -property, describing a special way of divergence of nearby trajectories for an abstract measure preserving system. We show…

math.DS2018

Horocycle flow on negative variable curvature surface is standard

Adam Kanigowski, Kurt Vinhage, Daren Wei

We provide a new proof that the horocycle flow preserving the Margulis measure on a variable negative curvature surface is standard. This was first proved by Ratner. The main purpo…