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Flow Separation

机译:流分离

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摘要

In thermal science courses, flow over curved objects, like cylinders or spheres are generally discussed qualitatively, followed by the presentation of numerical or experimental results for the drag coefficient, Nusselt number, and flow separation. Rarely, there is much discussion of how solutions are obtained. In this paper the flow separation is first introduced by solving the Falkner-Skan flow. The process for numerical solution of equations is presented to show that the flow separates at a plate angle of about -18°. Comparisons are drawn between this and flow over a cylinder. The non-similar boundary layer equations are then solved flow over a cylinder, using potential flow results for the velocity outside of the boundary layer. This solution shows that the flow separates at 103.5°, which is significantly more than the experimental value of 80°. Using a more realistic velocity for flow outside of the boundary layer, the numerical solution obtained predicts flow separation at an angle of 79°, which is close to the experimental results. All the solutions are obtained using spreadsheets that greatly simplify the analysis.
机译:在热科学课程中,通常定性地讨论在弯曲物体(例如圆柱体或球体)上的流动,然后给出阻力系数,努塞尔数和流动分离的数值或实验结果。很少有关于如何获得解决方案的讨论。本文首先通过求解Falkner-Skan流来介绍流分离。提出了对方程进行数值解的过程,以表明流动在大约-18°的板角处分离。对此进行了比较,并比较了通过圆柱体的流量。然后,使用边界层外部速度的潜在流动结果,求解非相似边界层方程式在圆柱上的流动。该解决方案表明,气流在103.5°处分离,这比80°的实验值大得多。对边界层外部的流动使用更逼真的速度,获得的数值解可以预测在79°角处的流动分离,这与实验结果相近。所有解决方案都是使用电子表格获得的,这些电子表格可大大简化分析。

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