<--- Back to Details
First PageDocument Content
Mathematical analysis / Probability theory / Ergodic theory / Stochastic processes / Dynamical systems / Probability / Measure-preserving dynamical system / Ergodicity / Mixing / Poincar recurrence theorem / Random dynamical system / Invariant measure
Date: 2014-12-04 08:53:11
Mathematical analysis
Probability theory
Ergodic theory
Stochastic processes
Dynamical systems
Probability
Measure-preserving dynamical system
Ergodicity
Mixing
Poincar recurrence theorem
Random dynamical system
Invariant measure

CHAOS 20, 023115 !2010" Recurrence for quenched random Lorentz tubes Giampaolo Cristadoro,1,a! Marco Lenci,1,b! and Marcello Seri1,2,c! 1

Add to Reading List

Source URL: www.dm.unibo.it

Download Document from Source Website

File Size: 242,66 KB

Share Document on Facebook

Similar Documents

CHAOS 20, 023115 !2010

CHAOS 20, 023115 !2010" Recurrence for quenched random Lorentz tubes Giampaolo Cristadoro,1,a! Marco Lenci,1,b! and Marcello Seri1,2,c! 1

DocID: 1rit9 - View Document

Ergodic Properties of Random Schr¨odinger Operators  by Irina Y. Zhecheva  A Thesis

Ergodic Properties of Random Schr¨odinger Operators by Irina Y. Zhecheva A Thesis

DocID: 1qyM6 - View Document

arXiv:0907.3873v1 [math.CO] 22 JulA GRAY PATH ON BINARY PARTITIONS THOMAS COLTHURST AND MICHAEL KLEBER  A binary partition of a positive integer n is a partition of n in which each part

arXiv:0907.3873v1 [math.CO] 22 JulA GRAY PATH ON BINARY PARTITIONS THOMAS COLTHURST AND MICHAEL KLEBER A binary partition of a positive integer n is a partition of n in which each part

DocID: 1pauP - View Document

Physica A–449  www.elsevier.com/locate/physa Entropy production in a persistent random walk T. Gilbert ∗ , J.R. Dorfman

Physica A–449 www.elsevier.com/locate/physa Entropy production in a persistent random walk T. Gilbert ∗ , J.R. Dorfman

DocID: 1oOjd - View Document

Generic Stationary Measures and Actions Lewis Bowen∗, Yair Hartman†and Omer Tamuz‡ August 14, 2015 Abstract Let G be a countably infinite group, and let µ be a generating probability measure

Generic Stationary Measures and Actions Lewis Bowen∗, Yair Hartman†and Omer Tamuz‡ August 14, 2015 Abstract Let G be a countably infinite group, and let µ be a generating probability measure

DocID: 1nj4x - View Document