Moving Computational Domain Method and Its Application to Flow Around a High-Speed Car Passing Through a Hairpin Curve

Koji Watanabe, K. Matsuno
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引用次数: 30

Abstract

This paper presents a new method for simulating flows driven by a body traveling with neither restriction on motion nor a limit of a region size. In the present method named 'Moving Computational Domain Method', the whole of the computational domain including bodies inside moves in the physical space without the limit of region size. Since the whole of the grid of the computational domain moves according to the movement of the body, a flow solver of the method has to be constructed on the moving grid system and it is important for the flow solver to satisfy physical and geometric conservation laws simultaneously on moving grid. For this issue, the Moving-Grid Finite-Volume Method is employed as the flow solver. The present Moving Computational Domain Method makes it possible to simulate flow driven by any kind of motion of the body in any size of the region with satisfying physical and geometric conservation laws simultaneously. In this paper, the method is applied to the flow around a high-speed car passing through a hairpin curve. The distinctive flow field driven by the car at the hairpin curve has been demonstrated in detail. The results show the promising feature of the method.
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移动计算域法及其在高速汽车绕行发夹曲线中的应用
本文提出了一种既不受运动限制也不受区域大小限制的物体驱动流动的模拟新方法。在本文提出的“移动计算域法”中,整个计算域包括内部的物体在物理空间中移动,不受区域大小的限制。由于计算域的整个网格是随着物体的运动而运动的,因此该方法的流动求解器必须建立在运动网格系统上,并且流动求解器在运动网格上同时满足物理和几何守恒律是很重要的。针对这一问题,采用移动网格有限体积法作为流动求解器。本文提出的运动计算域方法可以模拟由任意大小区域内的任意物体运动驱动的流动,同时满足物理和几何守恒定律。本文将该方法应用于高速汽车通过发夹曲线时的绕流问题。详细地展示了汽车在发夹曲线处独特的流场。结果表明,该方法具有良好的应用前景。
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