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Fully Threaded Tree for Adaptive Refinement Fluid Dynamics Simulations

机译:全螺纹树用于自适应精炼流体动力学模拟

摘要

A fully threaded tree (FTT) for adaptive refinement of regular meshes is described. By using a tree threaded at all levels, tree traversals for finding nearest neighbors are avoided. All operations on a tree including tree modifications are O(N), where N is a number of cells, and are performed in parallel. An efficient implementation of the tree is described that requires 2N words of memory. A filtering algorithm for removing high-frequency noise during mesh refinement is described. A FTT can be used in various numerical applications. In this paper, it is applied to the integration of the Euler equations of fluid dynamics. An adaptive-mesh time stepping algorithm is described in which different time steps are used at different levels of the tree. Time stepping and mesh refinement are interleaved to avoid extensive buffer layers of fine mesh which were otherwise required ahead of moving shocks. Test examples are presented, and the FTT performance is evaluated. The three-dimensional simulation of the interaction of a shock wave and a spherical bubble is carried out that shows the development of azimuthal perturbations on the bubble surface.
机译:描述了用于规则网格的自适应细化的全线程树(FTT)。通过使用所有级别的线程树,可以避免遍历树以查找最近的邻居。包含树修改的树上的所有操作均为O(N),其中N是单元数,并且并行执行。描述了需要2N个字的内存的树的有效实现。描述了一种在网格细化过程中去除高频噪声的滤波算法。 FTT可以用于各种数字应用。本文将其应用于流体动力学的欧拉方程的积分。描述了一种自适应网格时间步长算法,其中在树的不同级别使用了不同的时间步长。时间步长和网格细化被交错,以避免细网格的广泛缓冲层,否则在移动震动之前就需要这些缓冲层。给出了测试示例,并评估了FTT性能。进行了冲击波和球形气泡相互作用的三维模拟,显示了气泡表面上方位角摄动的发展。

著录项

  • 作者

    Khokhlov A M;

  • 作者单位
  • 年度 1997
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类

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