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Simulation of earthquake rupture dynamics in complex geometries using coupled finite difference and finite volume methods

机译:应用有限差分和有限体积耦合方法模拟复杂几何形状中的地震破裂动力学

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摘要

We couple a node-centered finite volume method to a high order finite dif- ference method to simulate dynamic earthquake ruptures along nonplanar faults in two dimensions. The finite volume method is implemented on an unstructured mesh, providing the ability to handle complex geometries. The geometric complexities are limited to a small portion of the overall domain and elsewhere the high order finite dif- ference method is used, enhancing efficiency. Both the finite volume and finite differ- ence methods are in summation-by-parts form. Interface conditions coupling the nu- merical solution across physical interfaces like faults, and computational ones between structured and unstructured meshes, are enforced weakly using the simultaneous- approximation-term technique. The fault interface condition, or friction law, provides a nonlinear relation between fields on the two sides of the fault, and allows for the par- ticle velocity field to be discontinuous across it. Stability is proved by deriving energy estimates; stability, accuracy, and efficiency of the hybrid method are confirmed with several computational experiments. The capabilities of the method are demonstrated by simulating an earthquake rupture propagating along the margins of a volcanic plug.
机译:我们将以节点为中心的有限体积方法与高阶有限差分方法相结合,以模拟二维非平面断层的动态地震破裂。有限体积方法是在非结构化网格上实现的,从而能够处理复杂的几何形状。几何复杂度仅限于整个域的一小部分,在其他地方则使用高阶有限差分方法,从而提高了效率。有限体积法和有限差分法都是零件加总的形式。使用同时逼近项技术,可以在诸如故障之类的物理接口之间以及在结构化网格和非结构化网格之间的计算条件上耦合数值解的接口条件,很难得到强制执行。断层界面条件或摩擦定律在断层两侧的磁场之间提供了非线性关系,并允许粒子速度场在整个断层上不连续。通过推导能量估计来证明稳定性。几个计算实验证实了混合方法的稳定性,准确性和效率。该方法的功能通过模拟沿火山塞边缘传播的地震破裂来证明。

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