Add to ORKGWe show that the topological entropy of the billiard map in a Bunimovich stadium is at most log(3.4908).Comment: In version 2 an appendix has been added and some notation has been improve
We study topological entropy of compactly supported Hamiltonian diffeomorphisms from a perspective o...
We study here a method for estimating the topological entropy of a smooth dynamical system. Our meth...
Let T: [0, 1] → [0, 1] be a unimodal map with positive topological entropy. Then T has a unique meas...
In version 2 an appendix has been added and some notation has been improved.We show that the topolog...
We estimate from below the topological entropy of the Bunimovich stadium billiards. We do it for lon...
This paper is a follow up to the authors' recent work on barcode entropy. We study the growth of the...
59 pages, 3 FiguresInternational audienceThe Sinai billiard map $T$ on the two-torus, i.e., the pe...
[[sponsorship]]數學研究所[[note]]已出版;[SCI];有審查制度;具代表性[[note]]http://gateway.isiknowledge.com/gateway/Gate...
The Sinai billiard map $T$ on the two-torus, i.e., the periodic Lorentz gas, is a discontinuous map....
Using recent work of Carrand on equilibrium states for the billiard map, and bootstrapping via a "le...
The first degree-based entropy of a graph is the Shannon entropy of its degree sequence normalized b...
AbstractWe present in this paper an approach to studying the topological entropy of a class of billi...
We discuss the connection between the topological entropy and the uniform entropy and answer several...
We describe an automated method for computing rigorous lower bounds for topological entropy which wa...
We check formally that the Hubeny-Rangamani-Takayanagi prescription for holographic entanglement ent...
We study topological entropy of compactly supported Hamiltonian diffeomorphisms from a perspective o...
We study here a method for estimating the topological entropy of a smooth dynamical system. Our meth...
Let T: [0, 1] → [0, 1] be a unimodal map with positive topological entropy. Then T has a unique meas...
In version 2 an appendix has been added and some notation has been improved.We show that the topolog...
We estimate from below the topological entropy of the Bunimovich stadium billiards. We do it for lon...
This paper is a follow up to the authors' recent work on barcode entropy. We study the growth of the...
59 pages, 3 FiguresInternational audienceThe Sinai billiard map $T$ on the two-torus, i.e., the pe...
[[sponsorship]]數學研究所[[note]]已出版;[SCI];有審查制度;具代表性[[note]]http://gateway.isiknowledge.com/gateway/Gate...
The Sinai billiard map $T$ on the two-torus, i.e., the periodic Lorentz gas, is a discontinuous map....
Using recent work of Carrand on equilibrium states for the billiard map, and bootstrapping via a "le...
The first degree-based entropy of a graph is the Shannon entropy of its degree sequence normalized b...
AbstractWe present in this paper an approach to studying the topological entropy of a class of billi...
We discuss the connection between the topological entropy and the uniform entropy and answer several...
We describe an automated method for computing rigorous lower bounds for topological entropy which wa...
We check formally that the Hubeny-Rangamani-Takayanagi prescription for holographic entanglement ent...
We study topological entropy of compactly supported Hamiltonian diffeomorphisms from a perspective o...
We study here a method for estimating the topological entropy of a smooth dynamical system. Our meth...
Let T: [0, 1] → [0, 1] be a unimodal map with positive topological entropy. Then T has a unique meas...