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dc.contributor.authorO’Reilly, O .
dc.contributor.authorNordström, J.
dc.contributor.authorKozdon, JE
dc.contributor.authorDunham, EM
dc.date2015
dc.date.accessioned2017-03-10T20:22:27Z
dc.date.available2017-03-10T20:22:27Z
dc.identifier.citationSimulation of earthquake rupture dynamics in complex geometries using coupled finite difference and finite volume methods*O O’Reilly, J Nordström, JE Kozdon, EM Dunham*Communications in Computational Physics 17 (2), 337-370
dc.identifier.urihttp://hdl.handle.net/10945/52032
dc.description.abstractWe 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.
dc.rightsThis publication is a work of the U.S. Government as defined in Title 17, United States Code, Section 101. Copyright protection is not available for this work in the United States.en_US
dc.titleSimulation of earthquake rupture dynamics in complex geometries using coupled finite difference and finite volume methods
dc.typeArticle
dc.contributor.departmentApplied Mathematics


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