activity
20172021
most citedSlow entropy of higher rank abelian unipotent actions

2 citations · 5 across the 4 of their papers we have counts for

collaborators
Showing math.DSShow all

8 papers · 1 filter

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.DS20212 cited

Dichotomy results for eventually always hitting time statistics and almost sure growth of extremes

Mark Holland, Maxim Kirsebom, Philipp Kunde +1

Suppose is a measure preserving dynamical system and a measurable function. Consider the maximum process $M_n:=\max\{X_1 \l…

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.DS2019

Loosely Bernoulli Odometer-Based Systems Whose Corresponding Circular Systems Are Not Loosely Bernoulli

Marlies Gerber, Philipp Kunde

M. Foreman and B. Weiss obtained an anti-classification result for smooth ergodic diffeomorphisms, up to measure isomorphism, by using a functor mapping odometer-base…

math.DS2019

Shrinking targets and eventually always hitting points for interval maps

Maxim Kirsebom, Philipp Kunde, Tomas Persson

We study shrinking target problems and the set of eventually always hitting points. These are the points whose first iterates will never have empty in…