Bright, dark, periodic soliton solutions and other analytical solutions of a time-dependent coefficient (2 + 1)-dimensional Zakharov–Kuznetsov equation

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作者
C. Mabenga
B. Muatjetjeja
T. G. Motsumi
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[1] University of Botswana,Department of Mathematics, Faculty of Science
[2] North-West University,Department of Mathematical Sciences
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Time-dependent coefficient Zakharov–Kuznetsov equation; Bright; Dark; Singular and periodic wave solutions; Lie point symmetries; Conservation laws;
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摘要
This paper aims to implement solitary wave ansatz methods to obtain a variety of solitary wave solutions and periodic wave solution of a time-dependent coefficient (2 + 1)-dimensional Zakharov–Kuznetsov (tdcZK) equation. Several remarkable constrains on the parameters for the existence of the solitary wave solutions will be reported. The classical symmetry method will also be employed to derive exact solutions of the tdcZK. Furthermore, we construct conservation laws of the tdcZK via the multiplier method.
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