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Type: Article
Modified scattering for the higher-order KdV-BBM equations
Abstract:
We study the Cauchy problem for the higher-order KdV–BBM type equation where and are the pseudodifferential operators, defined by their symbols and , respectively. The aim of the present paper is to develop a general approach through the Factorization Techniques of evolution operators which can be applied for finding the large time asymptotics of small solutions to a wide class of nonlinear dispersive KdV- type equations including the KdV or the improved version of the KdV with higher order dispersion terms.
We study the Cauchy problem for the higher-order KdV–BBM type equation where and are the pseudodifferential operators, defined by their symbols and , respectively. The aim of the present paper is to develop a general approach through the Factorization Techniques of evolution operators which can be applied for finding the large time asymptotics of small solutions to a wide class of nonlinear dispersive KdV- type equations including the KdV or the improved version of the KdV with higher order dispersion terms.
Keywords: Partial Differential Equations
Journal: Journal of Pseudo-Differential Operators and Applications
ISSN: 1662-999X
Year: 2024
Volume: 15
Number: 1
Pages: Paper No. 16
MR Number: 4709428
Revision: 1



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