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Proper Finite Difference Schemes for Simulations of Incompressible Turbulent Flow in Generalized Curvilinear Coordinates (2nd Report, Validation of finite difference schemes in Generalized Curvilinear Coordinates)

机译:广义曲线坐标系中不可压缩湍流模拟的正确有限差分方案(第二份报告,广义曲线坐标系中有限差分方案的验证)

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摘要

In this second report, the conservation properties of finite difference schemes in generalized curvilinear coordinate system constructed in the first report are examined by numerical tests of two -dimensional inviscid flow with periodic domains. It is confirmed that the modified finite difference scheme in a colocated grid layout conserves the mass and kinetic energy properly even in nonorth- ogonal nonuniform computational grid. The conservation properties of the finite difference scheme in a staggered grid layout are also proper only when computational grids are orthogonal. In addition, direct numerical simulations of a plane channel flow with fairly coarse mesh at Re_τ=180 are conducted using the finite difference schemes in generalized curvilinear coordinate system. It is found that the mesh dependency such as nonorthogonality and nonuniformity on results is reduced by the modified finite difference schemes in the colocated grid layout.
机译:在此第二份报告中,通过对具有周期域的二维无粘性流进行了数值测试,检验了第一份报告中构造的广义曲线坐标系中有限差分格式的守恒性质。可以确认,即使在非正交非均匀计算网格中,在同一位置的网格布局中,改进的有限差分方案也可以适当地保留质量和动能。交错网格布局中的有限差分方案的守恒性质也仅在计算网格正交时才适用。此外,使用广义曲线坐标系中的有限差分方案,对Re_τ= 180时具有相当粗糙网格的平面通道流动进行了直接数值模拟。结果发现,通过改进的有限差分方案在共置网格布局中减少了网格对结果的依赖性,例如非正交性和非均匀性。

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