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首页> 外文期刊>Modern Physics Letters, A >Computational wave solutions of generalized higher-order nonlinear Boussinesq dynamical wave equation
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Computational wave solutions of generalized higher-order nonlinear Boussinesq dynamical wave equation

机译:广义高阶非线性BoussinesQ动态波方程的计算波解

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摘要

A Riccati equation rational expansion (RERE) method is implemented to attain solutions of nonlinear partial differential equations (NLPDEs). Subsequently, the technique is used to attain families or sets of nonlinear solutions for the third extended fifth-order nonlinear equation and the generalized (2+1)-dimensional Boussinesq equation. By the use of the RERE method, exciting and new forms of solution such as rational solitary wave solutions, solitary wave solutions and periodic solitary wave solutions are obtained. Some of the solutions are demonstrated graphically with specific values assigned to the parameters. It is worth noting that the application of this method is very effective and reliable.
机译:实施Riccati方程合理扩展(RERE)方法以获得非线性偏微分方程(NLPDES)的解。 随后,该技术用于达到第三延伸五阶非线性方程和广义(2 + 1)-dimensineQ方程的第三延伸第五阶非线性方程的家庭或非线性解。 通过使用Rere方法,获得诸如理性孤立波解,孤立波溶液和周期性孤立波解决方案的励磁和新的溶液形式。 某些解决方案以图形方式进行说明,具体值分配给参数。 值得注意的是,这种方法的应用非常有效可靠。

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