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Solitary and Rogue Wave Solutions to the Conformable Time Fractional Modified Kawahara Equation in Mathematical Physics

机译:孤独和流氓波解决方案,以适系的数学物理分数分数修改川爪川方程

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Utilizing of illustrative scheming programming, the study inspects the careful voyaging wave engagements from the nonlinear time fractional modified Kawahara equation (mKE) by employing the advanced - expansion policy in terms of trigonometric, hyperbolic, and rational function through some treasured fractional order derivative and free parameters. The undercurrents of nonlinear wave answer are scrutinized and confirmed by MATLAB in 3D and 2D plots, and density plot by specific values of the convoluted parameters is designed. Our preferred advanced - expansion technique which is parallel to ( ) expansion technique is trustworthy dealing for searching significant nonlinear waves that progress a modification of dynamic depictions that ascend in mathematical physics and engineering grounds.
机译:利用说明性方案规划,通过在三角,双曲线和合理的函数通过一些珍贵的分数阶衍生物和自由地,检查来自非线性时间分数分数修改的Kawahara方程(MKE)的仔细的Voyaging波浪参与。 参数。 非线性波答案的暗流由MATLAB在3D和2D图中仔细审查并确认,并且设计了通过卷积参数的特定值的密度图。 我们的优选高级扩展技术与()扩展技术平行是值得信赖的,用于搜索在数学物理和工程理由中提升的动态描绘的改进的重要非线性波。

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