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Modified extended exp-function method for a system of nonlinear partial differential equations defined by seismic sea waves

机译:地震海浪定义的非线性偏微分方程组的改进扩展exp-函数方法

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Nonlinear partial differential equations are the main area of focus for researchers and scientists doing research in applied mathematics. Finding solutions of these nonlinear partial differential equations had gained considerable importance over the last few decades. In this work, an analytical technique named extended exp-function method is introduced for finding archetype exact solutions of innovative nonlinear coupled Konnoa??Oono equation. Different types of travelling wave solutions, i.e. complex hyperbolic function and complex trigonometric function solutions, with numerous capricious parameters are revealed. Subsequently, by using Maple 16, we plot2D and 3D surfaces of analytical solutions obtained in this article. The depiction of the technique is straight, useful and can be applied to other nonlinear systems of partial differential equations.
机译:非线性偏微分方程是研究应用数学的研究人员和科学家关注的主要领域。在过去的几十年中,找到这些非线性偏微分方程的解已经变得相当重要。在这项工作中,引入了一种称为扩展exp函数法的分析技术,以寻找创新非线性耦合Konnoa ?? Oono方程的原型精确解。揭示了具有多种反复变化参数的不同类型的行波解,即复杂的双曲函数和复杂的三角函数解。随后,通过使用Maple 16,我们绘制了本文中获得的分析溶液的2D和3D表面。该技术的描述是直接的,有用的,并且可以应用于偏微分方程的其他非线性系统。

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