Attractors of Hamiltonian Nonlinear Partial Differential Equations
$379.27
- Hardcover
200 pages
- Release Date
30 September 2021
Summary
Hamiltonian Attractors: A Journey into Nonlinear PDEs
This monograph offers the first comprehensive exploration of global attractors in Hamiltonian partial differential equations. Focusing on advancements of the last three decades, it delves into global attraction towards stationary states, solitons, and stationary orbits.
Featuring numerous physically relevant examples, this text caters to graduate students and researchers in mathematics and physics. The proofs employ innov…
Book Details
| ISBN-13: | 9781316516911 |
|---|---|
| ISBN-10: | 1316516911 |
| Series: | Cambridge Tracts in Mathematics |
| Author: | Alexander Komech, Elena Kopylova |
| Publisher: | Cambridge University Press |
| Imprint: | Cambridge University Press |
| Format: | Hardcover |
| Number of Pages: | 200 |
| Release Date: | 30 September 2021 |
| Weight: | 500g |
| Dimensions: | 235mm x 158mm x 20mm |
What They're Saying
Critics Review
‘It will be a very useful reference for graduate students and mathematicians working in partial differential equations and mathematical physics.’ Denise Huet, zbMATH
About The Author
Alexander Komech
Alexander Komech is Senior Scientist in the Faculty of Mathematics at the University of Vienna, the Institute for Information Transmission Problems at the Russian Academy of Sciences, and the Mechanics–Mathematics Department of Moscow State University (Lomonosov). He was awarded the Humboldt Research Award in 2006. He previously authored three monographs and the textbook Principles of Partial Differential Equations (2009).
Elena Kopylova is Senior Scientist in the Faculty of Mathematics at the University of Vienna and the Institute for Information Transmission Problems at the Russian Academy of Sciences. Her research interests include the convergence to equilibrium measures for hyperbolic PDEs and global attractors of nonlinear Hamiltonian PDEs. She is the author of Dispersion Decay and Scattering Theory (2012).
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