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Investigation of magneto-hemodynamic flow in a semi-porous channel using orthonormal Bernstein polynomials

机译:用正式伯恩斯坦多项式研究半多孔通道磁动力流动

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In this paper, the problem of the magneto-hemodynamic laminar viscous flow of a conducting physiological fluid in a semi-porous channel under a transverse magnetic field is investigated numerically. Using a Berman's similarity transformation, the two-dimensional momentum conservation partial differential equations can be written as a system of nonlinear ordinary differential equations incorporating Lorentizian magneto-hydrodynamic body force terms. A new computational method based on the operational matrix of derivative of orthonormal Bernstein polynomials for solving the resulting differential systems is introduced. Moreover, by using the residual correction process, two types of error estimates are provided and reported to show the strength of the proposed method. Graphical and tabular results are presented to investigate the influence of the Hartmann number (Ha) and the transpiration Reynolds number (Re) on velocity profiles in the channel. The results are compared with those obtained by previous works to confirm the accuracy and efficiency of the proposed schL
机译:本文在数值上研究了在横向磁场下半多孔通道中导电生理流体的磁血动力层粘性流动的问题。利用伯曼的相似性转换,二维动量保守局部微分方程可以被写为包含Lorentizian磁动力学体力术语的非线性常微分方程的系统。介绍了一种基于用于解决所得差分系统的正交伯恩斯坦多项式的衍生衍生物的衍生衍生矩阵的新计算方法。此外,通过使用剩余校正过程,提供了两种类型的误差估计,并报告以显示所提出的方法的强度。提出了图形和表格结果,以研究Hartmann号(HA)和蒸发雷诺数(RE)对通道速度分布的影响。将结果与先前作品获得的结果进行比较,以确认所提出的Schl的准确性和效率

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