University of Bahrain
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Nonlocal symmetries and interaction solutions for the KdV-type K(3; 2) equation

Show simple item record Hu, Hengchun Li, Yujuan 2018-07-30T06:58:59Z 2018-07-30T06:58:59Z 2017-06
dc.identifier.issn 1815-3852
dc.description.abstract The nonlocal symmetries for the special K(m; n) equation, which is called KdV-type K(3; 2) equation, are obtained by means of the truncated Painleve´ method. The nonlocal symmetries can be localized to the Lie point symmetries by introducing auxiliary dependent variables and the corresponding finite symmetry transformations are computed directly. The KdV-type K(3; 2) equation is also proved to be consistent tanh expansion solvable. New exact interaction excitations such as soliton–cnoidal wave solutions are given out analytically and graphically. en_US
dc.language.iso en en_US
dc.publisher University of Bahrain en_US
dc.rights Attribution-NonCommercial-ShareAlike 4.0 International *
dc.rights.uri *
dc.subject Nonlocal symmetries
dc.subject Consistent tanh expansion
dc.subject Soliton–cnoidal wave Solutions
dc.title Nonlocal symmetries and interaction solutions for the KdV-type K(3; 2) equation en_US
dc.type Article en_US
dc.volume 23
dc.issue 1
dc.pagestart 85
dc.pageend 89
dc.source.title Arab Journal of Basic and Applied Sciences
dc.abbreviatedsourcetitle AJBAS

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