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首页> 外文期刊>International journal of numerical methods for heat & fluid flow >Modified generalized Laguerre function Tau method for solving laminar viscous flow: The Blasius equation
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Modified generalized Laguerre function Tau method for solving laminar viscous flow: The Blasius equation

机译:求解层流粘性流的修正广义Laguerre函数Tau方法:Blasius方程

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Purpose - The purpose of this paper is to propose a Tau method for solving nonlinear Blasiusrnequation which is a partial differential equation on a flat plate.rnDesign/methodology/approach - The operational matrices of derivative and product of modifiedrngeneralized Laguerre functions are presented. These matrices together with the Tau method are thenrnutilized to reduce the solution of the Blasius equation to the solution of a system of nonlinear equations.rnFindings - The paper presents the comparison of this work with some well-known results and showsrnthat the present solution is highly accurate.rnOriginality/value - This paper demonstrates solving of the nonlinear Blasius equation with an efficientrnmethod.
机译:目的-本文的目的是提出一种用于求解非线性Blasiusrnequation的Tau方法,该方法是平板上的偏微分方程。设计/方法/方法-给出了修正的广义Laguerre函数的导数和乘积的运算矩阵。然后将这些矩阵与Tau方法一起使用,以将Blasius方程的解简化为非线性方程组的解。rn-发现-本文对这项工作进行了比较,并得到了一些著名的结果,并表明,目前的解是高度有效的precision.rnOriginality / value-本文演示了使用有效方法求解非线性Blasius方程的方法。

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