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Numerical simulation of magnetohydrodynamics nanofluid flow in a semi-porous channel with a new approach in the least square method

机译:最小二乘法中新方法磁性动力学纳米流体流动的数值模拟

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Present study deals with the flow of a fluid with added nanoparticles in a semi-permeable channel with a transverse magnetic effect. We have used Maxwell-Garnett and Brinkman models for effective electrical conductivity and viscosity, respectively. Water-based nanofluids with silver and copper nanoparticles have been used in the present investigation. Firstly, governing differential equations have been nondimensionalized with appropriate similarity transformations. We have also proposed an efficient technique to handle coupled differential equations by the weighted residual method (WRM). Here the least square method has been modified to solve coupled linear/nonlinear differential equations. Residual errors are examined graphically to see the efficiency of the proposed scheme. By taking particular values of Hartmann number, Reynolds number, and volume fraction viz. 0.5, 0.5, and 0.05, respectively, it is seen that residual error almost equal to zero in 6th term approximation. Moreover, for validation, present results have been incorporated with previously published works in special cases. Finally, the nature of the solutions has been reviewed by varying the values of the involved parameters. In this regard, the values of volume fraction are taken in between 0.01 and 0.09. Further, the values of the Hartmann number are considered between 0 and 4, and finally, values of the Reynolds number are taken in between 1 and 5.
机译:目前的研究涉及流体的流动,其中添加纳米颗粒在具有横向磁效应的半透沟道中。我们使用Maxwell-Garnett和Brinkman模型,分别用于有效的导电性和粘度。本研究已使用与银和铜纳米粒子的水基纳米流体。首先,通过适当的相似性转化,控制微分方程已经不受影响。我们还提出了一种通过加权残留方法(WRM)处理耦合微分方程的有效技术。这里已经修改了最小二乘法以解决耦合的线性/非线性微分方程。以图形方式检查残留误差以查看所提出的方案的效率。通过特定的Hartmann号,雷诺数和体积分数viz的值。 0.5,0.5和0.05分别看来,在第6阶段近似下的残余误差几乎等于零。此外,对于验证,目前的结果已被纳入特殊情况下先前公布的作品。最后,通过改变所涉及的参数的值来审查解决方案的性质。在这方面,体积分数的值在0.01和0.09之间。此外,Hartmann号的值被认为是在0和4之间,最后,雷诺数的值在1到5之间。

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