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Numerical solutions of the generalized Rosenau-Kawahara-RLW equation arising in fluid mechanics via B-spline collocation method

机译:通过B样条搭配法在流体力学中引发的广义Rosenau-Kawahara-RLW方程的数值解

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Present study reports the solution of generalized Rosenau-Kawahara-RLW equation. It includes motion of single solitary wave, interaction of two solitary waves along with the calculated invariants and error norms. Gaussian and undular bore initial conditions are studied to show evolution of solitons. Developed train of solitons and conservation of invariants are shown via figures and tables in the respective sections. Various case studies are presented to demonstrate the effciency of the proposed numerical scheme. Solutions so produced may be helpful for explaining various nonlinear physical phenomena in nonlinear dynamical systems.
机译:目前的研究报告了广义Rosenau-Kawahara-RLW方程的解决方案。 它包括单个孤立波的运动,两个孤立波的相互作用以及计算的不变性和误差规范。 研究了高斯和向外孔的初始条件,以显示孤子的演变。 由各个部分中的数据和表格显示出孤子和不变性的孤立和守恒列车。 提出了各种案例研究以证明所提出的数值方案的效率。 因此,所生产的解决方案可能有助于解释非线性动力系统中的各种非线性物理现象。

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