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Multiscale Methods : Averaging and Homogenization
Overview of attention for book
Table of Contents
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Book Overview
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Chapter 1
Introduction
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Chapter 2
Analysis
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Chapter 3
Probability Theory and Stochastic Processes
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Chapter 4
Ordinary Differential Equations
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Chapter 5
Markov Chains
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Chapter 6
Stochastic Differential Equations
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Chapter 7
Partial Differential Equations
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Chapter 8
Invariant Manifolds for ODEs
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Chapter 9
Averaging for Markov Chains
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Chapter 10
Averaging for ODEs and SDEs
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Chapter 11
Homogenization for ODEs and SDEs
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Chapter 12
Homogenization for Elliptic PDEs
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Chapter 13
Homogenization for Parabolic PDEs
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Chapter 14
Averaging for Linear Transport and Parabolic PDEs
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Chapter 15
Invariant Manifolds for ODEs: The Convergence Theorem
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Chapter 16
Averaging for Markov Chains: The Convergence Theorem
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Chapter 17
Averaging for SDEs: The Convergence Theorem
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Chapter 18
Homogenization for SDEs: The Convergence Theorem
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Chapter 19
Homogenization for Elliptic PDEs: The Convergence Theorem
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Chapter 20
Homogenization for Elliptic PDEs: The Convergence Theorem
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Chapter 21
Averaging for Linear Transport and Parabolic PDEs: The Convergence Theorem
Overall attention for this book and its chapters
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Book overview
1. Introduction
2. Analysis
3. Probability Theory and Stochastic Processes
4. Ordinary Differential Equations
5. Markov Chains
6. Stochastic Differential Equations
7. Partial Differential Equations
8. Invariant Manifolds for ODEs
9. Averaging for Markov Chains
10. Averaging for ODEs and SDEs
11. Homogenization for ODEs and SDEs
12. Homogenization for Elliptic PDEs
13. Homogenization for Parabolic PDEs
14. Averaging for Linear Transport and Parabolic PDEs
15. Invariant Manifolds for ODEs: The Convergence Theorem
16. Averaging for Markov Chains: The Convergence Theorem
17. Averaging for SDEs: The Convergence Theorem
18. Homogenization for SDEs: The Convergence Theorem
19. Homogenization for Elliptic PDEs: The Convergence Theorem
20. Homogenization for Elliptic PDEs: The Convergence Theorem
21. Averaging for Linear Transport and Parabolic PDEs: The Convergence Theorem
Summary
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This data is correct as of December 2015 - for more up to date information, please visit
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University of Houston
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