Attractors of non-linear Hamiltonian one-dimensional wave equations

Alexander Komech

Type: Article

Publication Date: 2000-02-28

Citations: 27

DOI: https://doi.org/10.1070/rm2000v055n01abeh000249

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Locations

Russian Mathematical Surveys - View

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Works Cited by This (19)

Action	Title	Year	Authors
+	On the Fully Non-Linear Cauchy Problem with Small Data. II.	1991	Lars Hörmander
+ PDF Chat	Long—time asymptotics for the coupled maxwell—lorentz equations	2000	Alexander Komech Herbert Spohn
+	ASYMPTOTICS OF THE SOLUTION OF THE CAUCHY PROBLEM FOR THE KORTEWEG-de VRIES EQUATION WITH INITIAL DATA OF STEP TYPE	1976	E J Hruslov
+	Decay and scattering of solutions of a nonlinear relativistic wave equation	1972	Cathleen S. Morawetz Walter A. Strauss
+	On certain global solutions of the cauchy problem for the (classical) coupled Klein-Gordon-Dirac equations in one and three space dimensions	1974	John Chadam Robert T. Glassey
+	Stability theory of solitary waves in the presence of symmetry, II	1990	Manoussos G. Grillakis Jalal Shatah Walter A. Strauss
+ PDF Chat	Stationary states of the nonlinear Dirac equation: A variational approach	1995	Maria J. Esteban Éric Séré
+ PDF Chat	Decay of classical Yang-Mills fields	1979	Robert T. Glassey Walter A. Strauss
+ PDF Chat	Exponential decay of solutions of the wave equation in the exterior of a star‐shaped obstacle	1963	Peter D. Lax Cathleen S. Morawetz Ralph S. Phillips
+	Effective Dynamics for a Mechanical Particle Coupled to a Wave Field	1999	Alexander Komech Markus Kunze Herbert Spohn