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Ergodic theory, open dynamics, and coherent structures

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Cover of 'Ergodic theory, open dynamics, and coherent structures'

Table of Contents

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    Book Overview
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    Chapter 1 Nonautonomous Flows as Open Dynamical Systems: Characterising Escape Rates and Time-Varying Boundaries
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    Chapter 2 Eigenvalues of Transfer Operators for Dynamical Systems with Holes
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    Chapter 3 Periodic Points, Escape Rates and Escape Measures
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    Chapter 4 A Multi-time Step Method to Compute Optical Flow with Scientific Priors for Observations of a Fluidic System
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    Chapter 5 Numerical Approximation of Conditionally Invariant Measures via Maximum Entropy
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    Chapter 6 Lebesgue Ergodicity of a Dissipative Subtractive Algorithm
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    Chapter 7 Improved Estimates of Survival Probabilities via Isospectral Transformations
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    Chapter 8 Dispersing Billiards with Small Holes
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    Chapter 9 Almost-Invariant and Finite-Time Coherent Sets: Directionality, Duration, and Diffusion
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    Chapter 10 Return-Time Statistics, Hitting-Time Statistics and Inducing
Attention for Chapter 8: Dispersing Billiards with Small Holes
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Chapter title
Dispersing Billiards with Small Holes
Chapter number 8
Book title
Ergodic Theory, Open Dynamics, and Coherent Structures
Published in
Springer Proceedings in Mathematics & Statistics, January 2014
DOI 10.1007/978-1-4939-0419-8_8
Book ISBNs
978-1-4939-0418-1, 978-1-4939-0419-8
Authors

Mark F. Demers, Demers, Mark F.

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