15 citations · 34 across the 10 of their papers we have counts for
12 papers
actions on the circle of finite index subgroups of , , and
Kamlesh Parwani
Let be a closed, connected, and oriented surface of genus and let be a finite index subgroup of the mapping class group that contains the Torel…
Zero entropy subgroups of mapping class groups
John Franks, Kamlesh Parwani
Let be a compact surface with boundary. We are interested in the question of how a group action on permutes a finite invariant set . More precisely, how t…
Anomalous partially hyperbolic diffeomorphisms I: dynamically coherent examples
Christian Bonatti, Kamlesh Parwani, Rafael Potrie
We build an example of a non-transitive, dynamically coherent partially hyperbolic diffeomorphism on a closed -manifold with exponential growth in its fundamental group such…
Symmetric random walks on Homeo+(R)
B. Deroin, V. Kleptsyn, A. Navas +1
We study symmetric random walks on finitely generated groups of orientation-preserving homeomorphisms of the real line. We establish an oscillation property for the induced Markov…
On 3-manifolds that support partially hyperbolic diffeomorphisms
Kamlesh Parwani
Let M be a closed 3-manifold that supports a partially hyperbolic diffeomorphism f. If is nilpotent, the induced action of f on is partially hyperbolic. If $π_…
C^1 actions of the mapping class group on the circle
Kamlesh Parwani
Let S be a connected orientable surface with finitely many punctures, finitely many boundary components, and genus at least 6. Then any C^1 action of the mapping class group of S o…