Application of Mohand transform coupled with homotopy perturbation method to solve Newel-White-Segel equation

Olubanwo Oludapo Omotola, Adepoju Julius Temiatyo, Ajani Abiodun Sufiat, Shobowale Abiodun Ezekiel
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Abstract

To solve the Newell-White-Segel equations (NWSE), this paper presents a novel analytical method that combines the Mohand Transform with the HPM in a unique way. Due to its intrinsic nonlinearity, NWSE, which is essential for simulating intricate events in mathematical biology and physics, poses analytical challenges. An efficient analytical framework for dealing with nonlinear systems is provided by extending the Mohand Transform in combination with the HPM. Comparative evaluations between the results of this study and those of previous research, together with proven analytical solutions, are carried out in the framework of three NWSE examples.
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应用莫罕德变换与同调扰动法求解纽厄尔-怀特-西格尔方程
为了求解 Newell-White-Segel 方程 (NWSE),本文提出了一种新颖的分析方法,它以一种独特的方式将莫汉变换与 HPM 结合在一起。由于其固有的非线性,NWSE 对模拟数学生物学和物理学中的复杂事件至关重要,但也给分析带来了挑战。通过结合 HPM 扩展莫汉变换,为处理非线性系统提供了一个高效的分析框架。在三个 NWSE 例子的框架内,对本研究的结果与之前研究的结果以及经过验证的分析解决方案进行了比较评估。
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