By Timothy J. Barth,Herman Deconinck

ISBN-10: 3540658939

ISBN-13: 9783540658931

ISBN-10: 3662038846

ISBN-13: 9783662038840

the advance of high-order exact numerical discretization options for abnormal domain names and meshes is frequently pointed out as one of many closing chal­ lenges dealing with the sphere of computational fluid dynamics. In structural me­ chanics, some great benefits of high-order finite point approximation are widely known. this can be very true whilst high-order aspect approximation is mixed with aspect refinement (h-p refinement). In computational fluid dynamics, high-order discretization tools are once in a while utilized in the com­ putation of compressible fluid movement. The hyperbolic nature of the governing equations and the presence of answer discontinuities makes high-order ac­ curacy tough to accomplish. for that reason, second-order actual equipment are nonetheless predominately utilized in business functions even supposing facts sug­ gests that high-order tools may possibly supply how to considerably increase the answer and accuracy for those calculations. to deal with this significant subject, a different direction was once together prepared by means of the utilized motor vehicle know-how Panel of NATO's learn and know-how association (RTO), the von Karman Institute for Fluid Dynamics, and the Numerical Aerospace Simulation department on the NASA Ames study Cen­ ter. The NATO RTO subsidized direction entitled "Higher Order Discretization tools in Computational Fluid Dynamics" used to be held September 14-18,1998 on the von Karman Institute for Fluid Dynamics in Belgium and September 21-25,1998 on the NASA Ames examine heart within the United States.

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High-Order Methods for Computational Physics (Lecture Notes in Computational Science and Engineering) by Timothy J. Barth,Herman Deconinck

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