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Practical Multi-block Computation with Generalized Characteristic Interface Conditions around Complex Geometry

机译:具有复杂几何形状周围的广义特征界面条件的实用多块计算

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In practical fluid computation with structured grid around complex geometry, singular points with metric discontinuity can be frequently found. Generally, the grid singularities may cause severe numerical oscillations when some high-order finite difference method (FDM) is employed. Recently, in order to solve this problem, high-order multi-block computation technique with characteristic interface conditions (CIC) were proposed. In the previous study, the authors extended the functions of the CIC, and newly derived the generalized characteristic interface conditions (GCIC). Resultantly, numerical flexibility and robustness of the multi-block interface treatment can be further improved from a practical point of view. In this article, as a preliminary study, the GCIC are applied to multi-block large eddy simulation (LES) around complex geometry, and their practical extensibility is shown and discussed.
机译:在实际的流体计算中,具有围绕复杂几何形状的结构栅格,可以经常找到具有度量不连续性的奇点。通常,当采用一些高阶有限差分方法(FDM)时,网格奇异可能导致严重的数值振荡。最近,为了解决这个问题,提出了具有特征界面条件(CIC)的高阶多块计算技术。在前一项研究中,作者扩展了CIC的功能,新导出了广义特征界面条件(GCIC)。结果,从实际的角度来看,可以进一步改善多块界面处理的数值灵活性和鲁棒性。在本文中,作为初步研究,基金会围绕复杂几何体施加多块大涡模拟(LES),并显示并讨论了它们的实际可伸展性。

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