exact solutions for a generalized kdv-mkdv equation with variable coefficients

Clicks: 120
ID: 223451
2016
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Abstract
By using solutions of an ordinary differential equation, an auxiliary equation method is described to seek exact solutions of variable-coefficient KdV-MKdV equation. As a result, more new exact nontravelling solutions, which include soliton solutions, combined soliton solutions, triangular periodic solutions, Jacobi elliptic function solutions, and combined Jacobi elliptic function solutions, for the KdV-MKdV equation are obtained. It is shown that the considered method provides a very effective, convenient, and powerful mathematical tool for solving many other nonlinear partial differential equations with variable coefficients in mathematical physics.
Reference Key
tang2016mathematicalexact Use this key to autocite in the manuscript while using SciMatic Manuscript Manager or Thesis Manager
Authors ;Bo Tang;Xuemin Wang;Yingzhe Fan;Junfeng Qu
Journal journal of power sources
Year 2016
DOI
10.1155/2016/5274243
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