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Mathematical Model of the Liquid Film Flow on the Flat Surface

机译:平面上液膜流动的数学模型

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A liquid film on surface of a body decreases frictional resistance and can be used as a boundary layer control element. This article contains a mathematical model of a film flow over a half-plane, directed at an angle to the horizon. Liquid flow depends on gravity and friction with the external air flow. A model of incompressible viscous liquid near the boundary layer is used as the flow model. Summands of motion equation are averaged over the film thickness by the Leibniz rule. The square low is assumed for distribution of longitudinal velocity in the cross-section of the film with regard to the friction at the film's surface. An approximate solution of the problem is received as power series in powers of small parameter. The results are presented in a form diagrams of the film thickness and the average longitudinal velocity over the length of the plate. The mathematical flow model can be used to define flat film flow performance.
机译:主体表面上的液膜降低了摩擦阻力,可以用作边界层控制元件。本文包含半个平面上的胶卷流动的数学模型,该胶卷与地平线成一定角度。液体流量取决于重力和与外部气流的摩擦。边界层附近的不可压缩粘性液体模型用作流动模型。通过Leibniz规则将运动方程的求和值在整个薄膜厚度上取平均值。对于膜表面的纵向速度分布,假定其相对于膜表面的摩擦力为平方低。该问题的近似解决方案以小参数幂形式的幂级数接收。结果以薄膜厚度和整个平板长度上的平均纵向速度的形式图表示。数学流动模型可用于定义平膜流动性能。

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