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A generalized simple implicit interpolation scheme in CFD for non-conforming meshes

机译:用于非符合网格的CFD中的广义简单隐式插值方案

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The non-conforming meshes are widely used in numerical simulations to solve complex flow problems and the key is to perform accurate and efficient interpolation between subdomains. This paper presents a generalized and simple implicit interpolation scheme at algebraic level for the coupling of non-conforming meshes in computational fluid dynamics (CFD). The final equations for most of numerical methods are always of an algebraic form and that is where the interpolation process is conducted. The substitution of dependent nodes with a linear combination of those in neighboring subdomains is imposed in algebraic equations to ensure continuity of variables. A simple reconstruction of the system matrix and right hand side is then executed which implements the reaction of the variable constraint of dependent nodes on replacing ones and maintains the properties of algebraic system. In other words, the proposed interpolation scheme can be regarded as a Dirichlet/Neumann condition performed on algebraic system implicitly. Compared with existing interpolation methods for non-conforming meshes, the new method escapes from the restraints of the type of problem, the form of grids, the discretization scheme and the solver. It also has advantages in simplicity and efficiency. Several benchmark problems were carried out to illustrate the accuracy of the proposed method. (C) 2019 Elsevier Ltd. All rights reserved.
机译:非符合网格广泛用于数值模拟以解决复杂的流量问题,并且关键是在子域之间执行准确和有效的插值。本文介绍了代数水平的广义和简单的隐式插值方案,用于计算流体动力学(CFD)中的非符合网格的耦合。大多数数值方法的最终方程始终是代数形式,并且是在进行内插过程的位置。在代数方程中施加具有相邻子域内的线性组合的依赖节点,以确保变量的连续性。然后执行系统矩阵和右手侧的简单重建,其实现依赖节点的可变约束在替换替换器上的反应并保持代数系统的性质。换句话说,所提出的插值方案可以被视为隐含地对代数系统执行的Dirichlet / Neumann条件。与用于非符合网格的现有插值方法相比,新方法从问题类型,网格的形式,离散化方案和求解器的束缚中转义。它还具有简单性和效率的优点。进行了几个基准问题,以说明所提出的方法的准确性。 (c)2019年elestvier有限公司保留所有权利。

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