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Research of laminar liquid flow in asymmetric narrow channels

机译:非对称窄通道内层流流动的研究

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Purpose - The purpose of this paper is to find a solution of laminar liquid flow in asymmetric narrow channels. In many cases, an intuitive solution is much more useful and necessary for engineering applications, although numerical solutions can be obtained. Design/methodology/approach - The Navier-Stokes equations of laminar liquid flow in asymmetric narrow channels are simplified based on geometric characteristics of narrow channels, physical characteristics of liquid and boundary conditions. The simplified Navier-Stokes equations are solved theoretically. Verification of the obtained results is carried out based on comparing with the Jeffery-Hamel flow, which is an exact solution of liquid flow in convergent or divergent channels proposed by Jeffery. Findings - This paper proposed an intuitive solution of laminar liquid flow in asymmetric narrow channels. Obtained results show that the solution can provide a fairly precise flowrate, when a ratio between the width of the channel and the curvature of the boundary of the asymmetry channel is smaller than 0.2936/Re. Furthermore, the obtained solution of pressure distribution along the channel shows high enough accuracy, even though the Reynolds number reaches to higher than 105. Research limitations/implications - Because the authors assumed the width of the channel is far smaller than the curvature of the boundary of the asymmetric channel, the obtained results could only fit finite cases. Because the Navier-Stocks equations were finally simplified into one-dimensional, it is impossible to forecast separation flows; so the obtained results will fail when the Re number is too big. However, experiments should be carried out further to verify these problems. Originality/value - This paper proposes an intuitive solution of laminar liquid flow in asymmetric narrow channels, including the pressure distribution along the channel.
机译:目的-本文的目的是寻找不对称窄通道中层流的解决方案。在许多情况下,尽管可以得到数值解,但是直观的解对于工程应用而言更加有用和必要。设计/方法/方法-根据窄通道的几何特性,液体的物理特性和边界条件,简化了非对称窄通道中层流的Navier-Stokes方程。简化的Navier-Stokes方程在理论上得到了求解。对所得结果的验证是基于与Jeffery-Hamel流量进行比较而进行的,Jeffery-Hamel流量是Jeffery提出的会聚或发散通道中液体流量的精确解决方案。发现-本文提出了一种非对称窄通道中层流流动的直观解决方案。所得结果表明,当通道宽度与非对称通道边界曲率之比小于0.2936 / Re时,该解决方案可以提供相当精确的流量。此外,即使雷诺数达到105以上,所获得的沿通道压力分布的解决方案也显示出足够高的精度。研究局限/含义-因为作者认为通道的宽度远小于边界的曲率对于非对称通道,获得的结果仅适合有限情况。由于Navier-Stocks方程最终简化为一维,因此无法预测分离流量。因此,当Re数太大时,获得的结果将失败。但是,应进一步进行实验以验证这些问题。原创性/价值-本文提出了一种非对称窄通道中层流的直观解决方案,包括沿通道的压力分布。

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