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Numerical Simulation of Asymmetric Merging Flow in a Rectangular Channel

机译:矩形通道中非对称合并流动的数值模拟

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摘要

The steady, asymmetric and two-dimensional flow of viscous, incompressible,and Newtonian fluid through a rectangular channel with splitter plate parallelto walls is investigated numerically. In the past, the position of the splitterplate was taken as a centerline of channel but here we consider its differentpositions which cause the asymmetric behaviour of the flow field. The geometricparameter that controls the position of splitter is defined as splitterposition parameter {\alpha}. The plane Poiseuille flow is considered far fromupstream and downstream of the splitter. The fourth order method Mancera [11],followed by special finite-method Dennis [5] is used to solve in our purpose.This numerical scheme transforms the governing equations to system offinite-difference equations which are solved by point S.O.R. iterative method.Moreover, the results obtained are further refined and upgraded by RichardsonExtrapolation method Jain [18]. This scheme yields the sixth order accuratesolution. The results are compared with those of Badr et al [1] for symmetriccase (when {\alpha}=0) for velocity, vorticity and skin friction distributions.The comparison is very favourable.
机译:数值研究了粘性,不可压缩和牛顿流体通过矩形通道的稳定,不对称和二维流动,该矩形通道的隔板平行于壁。过去,隔板的位置被作为通道的中心线,但在这里我们考虑隔板的不同位置,这会引起流场的不对称行为。控制分离器位置的几何参数定义为分离器位置参数{\ alpha}。平面Poiseuille流被认为远离分离器的上游和下游。目的是使用四阶方法Mancera [11],然后使用特殊的有限方法Dennis [5]进行求解。该数值方案将控制方程转换为系统的有限差分方程,由点S.O.R.求解。此外,通过Richardson外推法Jain [18]进一步完善和升级了获得的结果。该方案产生六阶精确解。将结果与Badr等人[1]的对称情况(当{\ alpha} = 0时)的速度,涡度和皮肤摩擦分布进行比较。该比较非常有利。

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    Siddiqui, Abuzar Abid;

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  • 年度 2013
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