1-soliton solution of the K ( m , n ) equation with generalized evolution and time-dependent damping and dispersion

Anjan Biswas

doi:10.1016/j.camwa.2010.01.013

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1-soliton solution of the K ( m , n ) equation with generalized evolution and time-dependent damping and dispersion

Journal article

Peer reviewed

1-soliton solution of the K ( m , n ) equation with generalized evolution and time-dependent damping and dispersion

Anjan Biswas

Computers & mathematics with applications (1987), Vol.59(8), pp.2536-2540

01/04/2010

DOI: https://doi.org/10.1016/j.camwa.2010.01.013

Abstract

Solitary waves

Time-dependent coefficients

This paper obtains the 1-soliton solution of the K ( m , n ) equation with generalized evolution in the presence of linear damping. The dispersion and linear damping terms have time-dependent coefficients. An exact 1-soliton solution is obtained for this equation together with the constraint between these time-dependent coefficients for the solitons to exist.

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Title: 1-soliton solution of the K ( m , n ) equation with generalized evolution and time-dependent damping and dispersion
Creators - without role: Anjan Biswas - Delaware State University
Publication Details: Computers & mathematics with applications (1987), Vol.59(8), pp.2536-2540
Publisher: Elsevier Ltd
Identifiers: 9935608908331
Academic Unit: King Abdulaziz University
Language: English
Resource Type: Journal article