Multi-pulse evolution and space-time chaos in dissipative systems / [electronic resource] Sergey Zelik, Alexander Mielke.

By: Zelik, Sergey, 1972-Contributor(s): Mielke, Alexander, 1958-Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 925Publication details: Providence, R.I. : American Mathematical Society, 2009Description: 1 online resource (vi, 97 p.)ISBN: 9781470405311 (online)Subject(s): Attractors (Mathematics) | Lyapunov exponents | Stokes equationsAdditional physical formats: Multi-pulse evolution and space-time chaos in dissipative systems /DDC classification: 515/.39 LOC classification: QA614.813 | .Z45 2009Online resources: Contents | Contents
Contents:
1. Introduction 2. Assumptions and preliminaries 3. Weighted Sobolev spaces and regularity of solutions 4. The multi-pulse manifold: General structure 5. The multi-pulse manifold: Projectors and tangent spaces 6. The multi-pulse manifold: Differential equations and the cut off procedure 7. Slow evolution of multi-pulse profiles: Linear case 8. Slow evolution of multi-pulse structures: Center manifold reduction 9. Hyperbolicity and stability 10. Multi-pulse evolution equations: Asymptotic expansions 11. An application: Spatio-temporal chaos in periodically perturbed Swift-Hohenberg equation
Item type: E-BOOKS
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Link to resource Available EBK13378

"Volume 198, number 925 (second of 6 numbers )."

Includes bibliographical references (p. 93-95).

1. Introduction 2. Assumptions and preliminaries 3. Weighted Sobolev spaces and regularity of solutions 4. The multi-pulse manifold: General structure 5. The multi-pulse manifold: Projectors and tangent spaces 6. The multi-pulse manifold: Differential equations and the cut off procedure 7. Slow evolution of multi-pulse profiles: Linear case 8. Slow evolution of multi-pulse structures: Center manifold reduction 9. Hyperbolicity and stability 10. Multi-pulse evolution equations: Asymptotic expansions 11. An application: Spatio-temporal chaos in periodically perturbed Swift-Hohenberg equation

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

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