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Type: Article
Global existence and asymptotic behavior of solutions to the homogeneous Neumann problem for ILW equation on a half-line
Abstract:
We consider the homogeneous Neumann initial-boundary value problem for intermediate long-wave (ILW) equation on a half-line. We study traditionally important problems of the theory of nonlinear partial differential equations, such as global in time existence of solutions to the initial-boundary value problem and the asymptotic behavior of solutions for large time.
We consider the homogeneous Neumann initial-boundary value problem for intermediate long-wave (ILW) equation on a half-line. We study traditionally important problems of the theory of nonlinear partial differential equations, such as global in time existence of solutions to the initial-boundary value problem and the asymptotic behavior of solutions for large time.
Keywords: BENJAMIN-ONO-EQUATION; KORTEWEG-DEVRIES EQUATION; LONG-WAVE EQUATION; DE-VRIES EQUATION; SMOOTHING PROPERTIES; SOBOLEV SPACES; CAUCHY-PROBLEM; SCATTERING; TRANSFORM; FLUID
MSC: 35Q53 (35B40)
Journal: NoDEA Nonlinear Differential Equations and Applications
ISSN: 1021-9722
Year: 2012
Volume: 19
Number: 4
Pages: 459--483



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