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Adaptive Mesh Refinement for a Sharp Immersed Boundary Method

机译:一种尖锐的边界法的自适应网格细化

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Advancements to an adaptive mesh refinement (AMR) method for sharp immersed boundary (IB) methods within a block-structured Cartesian mesh are presented. The block-structured Cartesian mesh is organized by a refinement level-based quad/octree data structure. The guard cell filling and prolongation-restriction operators that are used to transfer data between the different refinement levels rely on the use of guard cells which extend beyond the block boundary. In the presence of refinement jumps at the immersed boundary, the regular guard cell filling and prolongation-restriction operators fail. In this work, irregular operators are obtained which purely rely on the availability of valid solution data in the fluid domain. The method was implemented and tested within a higher-order immersed boundary method (IBM) Cartesian framework for solving the compressible Navier-Stokes equations (CNS). Error convergence studies were performed employing the method of manufactured solutions (MMS). Various test cases which utilize this method to solve different flow problems are also presented.
机译:呈现了对块结构化的笛卡尔网格中的尖锐浸没边界(IB)方法的自适应网格细化(AMR)方法的进步。块结构化的笛卡尔网格由基于细化的基于级别/ OctRETE数据结构组织。用于在不同细化水平之间传递数据的保护电池填充和延长限制算子依赖于使用超出块边界的保护单元的使用。在细化的存在下浸在浸没边界处,常规保护细胞填充和延长限制运算符失败。在这项工作中,获得了不规则的运营商,其纯粹依赖于流体域中的有效解决方案数据的可用性。该方法在高阶浸没的边界法(IBM)笛卡尔框架内实现和测试,用于求解可压缩Navier-Stokes方程(CNS)。采用制造溶液(MMS)的方法进行误差收敛研究。还提出了利用该方法来解决不同流动问题的各种测试用例。

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