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COMPARISON OF THE DG FINITE ELEMENT METHOD WITH FINITE DIFFERENCE METHOD FOR ELASTIC-ELASTIC INTERFACE

机译:具有有限差分方法的DG有限元方法对弹性界面的有限差分法

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In some seismic numerical applications we have to simulate wave propagation with sharp medium discontinuities. The rotated staggered grid (RSG) finite difference (FD) scheme and the arbitrary high-order derivatives discontinuous Galerkin (ADER-DG) finite element (FE) scheme can both be used for the problem of strong material heterogeneities. In this paper we study their behavior in a two-layer model with a varying ratio of the material parameters in the first layer to the second. We compared the results of the numerical schemes with the exact solution. The FD method and the FE method can both get small envelop misfits. The FE scheme has advantage over the FD method on phase misfits, but it needs a high CPU effort.
机译:在一些地震数值应用中,我们必须使用尖锐的中间不连续性模拟波传播。旋转交错的网格(RSG)有限差(FD)方案和任意高阶衍生物不连续的Galerkin(Ader-DG)有限元(Fe)方案可以用于强大的材料异质性问题。在本文中,我们在双层模型中研究其具有不同比例的两层模型,其材料参数在第一层中到第二个模型。我们将数值方案的结果与精确的解决方案进行了比较。 FD方法和FE方法都可以获得小包围的不足。 FE方案在相位不足的FD方法上有优势,但它需要高CPU努力。

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