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A SELF-ADAPTIVE FINITE ELEMENT METHOD FOR SOLVING 2-D EULER EQUATIONS ON THE UNSTRUCTURED MESHES
作者姓名:Zhou Chunhua  Yang Zuosheng
作者单位:Nanjing University of Aeronautics and Astronautics,Nanjing,China,210016
摘    要:ASELF-ADAPTIVEFINITEELEMENTMETHODFORSOLVING2-DEULEREQUATIONSONTHEUNSTRUCTUREDMESHESZhouChunhua;YangZuosheng(NanjingUniversity...


A SELF-ADAPTIVE FINITE ELEMENTMETHOD FOR SOLVING 2-D EULEREQUATIONS ON THE UNSTRUCTURED MESHES
Zhou Chunhua, Yang Zuosheng.A SELF-ADAPTIVE FINITE ELEMENTMETHOD FOR SOLVING 2-D EULEREQUATIONS ON THE UNSTRUCTURED MESHES[J].Chinese Journal of Aeronautics,1995(1).
Authors:Zhou Chunhua  Yang Zuosheng
Abstract:An unstructured triangular mesh generation procedure is developed, whichmay be incoporated easily with self-adaptive mesh refinements. The procedure is char-acterized by the arbitrary distribution of nodes in a given domain, so the unstructuredmesh may be generated again rapidly after new nodes have been added to the crucial re-gions according to the numerical errors of Euler solutions. The finite element methodfor solving Euler equations combines the Galerkin spatial approximation and thetwo-step Richtmyer time-advancing scheme, and the unstructured meshes areself-adeptive refined based on a physical criterion, the entropy variations alongstreamlines, to decrase the numerical error and increase the accuracy of the solutions.
Keywords:adaptive control  computational grids  finite element method  Eulerequations of motion
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