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Nonlinear Wave Equations

AUTHOR: Walter A. Strauss
ISBN: 0821820710

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         Editorial Review

Nonlinear Wave Equations
- Book Review,
by Walter A. Strauss

From Book News, Inc.
Presents 12 original research papers and expository articles devoted to nonlinear wave equations, from a conference held at Brown University. Topics covered include scattering theory, dispersive waves, classical field theory, mathematical fluid dynamics, kinetic theory, stability theory, and variational methods. Specific subjects discussed are the wave map problem, hyperbolicity, scattering theory in the energy space for a class of Hartree equations, the smoothness of trajectories in incompressible perfect fluids, and homoclinic orbits and spatiotemporal chaos. Lacks a subject index.Book News, Inc.®, Portland, OR

Book Description
This volume presents original research papers and expository articles from the conference in honor of Walter A. Strauss's sixtieth birthday held at Brown University in Providence (RI). The book offers a collection of original papers and expository articles mainly devoted to the study of nonlinear wave equations. The articles cover a wide range of topics, including scattering theory, dispersive waves, classical field theory, mathematical fluid dynamics, kinetic theory, stability theory, and variational methods. The book offers a nice cross-section of current trends and research directions in the study of nonlinear wave equations and related topics.


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         Book Review

Nonlinear Wave Equations
- Book Reviews,
by Walter A. Strauss

Nonlinear Wave Equations

FROM THE CRITICS

Booknews

Presents 12 original research papers and expository articles devoted to nonlinear wave equations, from a conference held at Brown University. Topics covered include scattering theory, dispersive waves, classical field theory, mathematical fluid dynamics, kinetic theory, stability theory, and variational methods. Specific subjects discussed are the wave map problem, hyperbolicity, scattering theory in the energy space for a class of Hartree equations, the smoothness of trajectories in incompressible perfect fluids, and homoclinic orbits and spatiotemporal chaos. Lacks a subject index. Annotation c. Book News, Inc., Portland, OR (booknews.com)


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