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TRAVELLING WAVES AND PERIODIC OSCILLATIONS IN FERMI-PASTA-ULAMLATTICES
by Alexander Pankov (The College of William and Mary, USA)
Table of Contents (51k) Preface (161k) Chapter 1: Infinite Lattice Systems (597k)
This is a unique book that presents rigorous mathematical results on Fermi–Pasta–Ulam lattices, a field of great interest in nonlinear analysis, nonlinear science, mathematical physics, etc. It considers travelling waves and time periodic oscillations in infinite Fermi–Pasta–Ulam lattices, which are not necessarily spatially homogenous. Similar systems, infinite chains of linearly coupled nonlinear oscillators, are also discussed. The book is self-contained and includes a number of open problems, making it suitable for use in a course for graduate students.
Contents:
- Infinite Lattice Systems
- Time Periodic Oscillations
- Travelling
Waves: Waves with Prescribed Speed
- Travelling Waves: Further Results
Readership: Researchers in nonlinear analysis, variational methods, critical
point theory, nonlinear science and physics.
“This well-written book is a reader-friendly and good-organized research monograph in the field of nonlinear science. It can be highly recommended for experts in ODE, PDE, and nonlinear physics.”
| 212pp |
Pub. date: Mar 2005 |
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Copyright © 2008 Imperial College Press. All rights reserved.
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