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Numerical simulation with anisotropic local grid refinement

机译:各向异性局部网格细化的数值模拟

摘要

A method for assessing wave propagation arising in a physical system by obtaining a numerical approximation of the physical system to be simulated, the method comprisingdefining a computational domain comprising a first grid (80) having at least two dimensions and a plurality of first-grid cells (S1,S2,...), and a second grid (82) having at east two dimensions and a plurality of second-grid cells (S4), wherein the second grid is a refinement of at least part of the first grid, and wherein each of the first-grid cells and second-grid cells has one or more solution points at which values representing a physical quantity of the physical system to be simulated may be obtained, wherein defining the computational domain comprises defining the second grid to have a first refinement factor compared to the first grid in one of the at least two dimensions and to have a second refinement factor compared to the first grid in another of the at least two dimensions, and defining the first refinement factor to be different from the second refinement factor; andperforming an update procedure to obtain a value for at least one solution point of every cell at a given stage in time.
机译:一种通过获得要模拟的物理系统的数值近似值来评估物理系统中发生的波传播的方法,该方法包括定义计算域,该计算域包括具有至少两个维度的第一网格(80)和多个第一网格单元(S1,S2,...),以及具有至少两个维度的多个第二网格(82)和多个第二网格单元(S4),其中第二网格是第一网格的至少一部分的细化,并且其中每个第一网格单元和第二网格单元都有一个或多个求解点,在这些求解点上,值代表物理值可以获得要模拟的物理系统的数量,其中,定义计算域包括:定义第二网格以在至少两个维度之一中具有与第一网格相比的第一精细因子,以及具有与第二网格相比的第二精细因子。第一网格在至少两个维度中的另一个中,并且将第一细化因子定义为与第二细化因子不同;和在给定的时间段执行更新过程以获得每个像元的至少一个求解点的值。

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