A New Generalized Kdv Equation: Its Lump-Type, Complexiton and Soliton Solutions

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Abstract

A new generalized KdV equation, describing the motions of long waves in shallow water under the gravity field, is considered in this paper. By adopting a series of well-organized methods, the Backlund transformation, the bilinear form and diverse wave structures of the governing model are formally extracted. The exact solutions listed in this paper are categorized as lump-type, complexiton, and soliton solutions. To exhibit the physical mechanism of the obtained solutions, several graphical illustrations are given for particular choices of the involved parameters. As a direct consequence, diverse wave structures given in this paper enrich the studies on the KdV-type equations.

Description

Hosseini, Kamyar/0000-0001-7137-1456; Salahshour, Soheil/0000-0003-1390-3551

Keywords

Complexiton, And Soliton Solutions, New Generalized Kdv Equation, Well-Organized Methods, Backlund Transformation, Bilinear Form, Lump-Type

Fields of Science

0103 physical sciences, 01 natural sciences

Citation

Hosseini, K.;...et.al. "A new generalized KdV equation: Its lump-type, complexiton and soliton solutions", International Journal of Modern Physics B, Vol.36, No.31.

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16

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36

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31

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CrossRef : 14

Scopus : 19

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19

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18

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