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首页> 外文期刊>Computational mathematics and modeling >APPLICATION OF THE GENERALIZED DECOMPOSITION METHOD FOR SOLVING THE NONLINEAR PROBLEM OF JEFFERY-HAMEL FLOW
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APPLICATION OF THE GENERALIZED DECOMPOSITION METHOD FOR SOLVING THE NONLINEAR PROBLEM OF JEFFERY-HAMEL FLOW

机译:广义分解法在求解Jeffery-Hamel流非线性问题中的应用

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In this paper the nonlinear problem of the two-dimensional flow of an incompressible viscous fluid between nonparallel plane walls is investigated analytically. The third-order nonlinear differential equation governing the dynamic field of the considered flow has been treated by a new analytical method called the generalized decomposition method (GDM). Indeed, this method introduces a new strategy of decomposition that can use all necessary information concerning the terms of series solutions and the nonlinear term Nu. This paper investigates, on the one hand, the velocity distribution in convergent and divergent channels for various Reynolds numbers, Re and various channel half-angles, a, and, on the other hand, the compares our results with the results obtained by the fourth-order Runge Kutta method and other applied analytical methods, thus showing the higher accuracy of the adopted generalized decomposition method.
机译:本文分析了非平行平面壁之间不可压缩粘性流体二维流动的非线性问题。控制新流动的三阶非线性微分方程已通过一种称为广义分解法(GDM)的新分析方法进行了处理。实际上,此方法引入了一种新的分解策略,该策略可以使用有关级数解和非线性项Nu的所有必要信息。本文一方面研究了各种雷诺数,Re和各种通道半角a在会聚和发散通道中的速度分布,另一方面,将我们的结果与第四种方法获得的结果进行了比较。阶Runge Kutta方法和其他应用的分析方法,从而显示了所采用广义分解方法的较高准确性。

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