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Titlebook: Boundary Elements in Fluid Dynamics; C. A. Brebbia,P. W. Partridge Book 1992 Computational Mechanics Publications 1992 computational fluid

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https://doi.org/10.1007/b138241tization element. In order to improve accuracy, Nixon [1] assumed that within the discretization element the dependent variable was constant in the streamwise direction but varied linearly in the transverse direction. Ogana [2–7] has made a similar assumption but has formulated the problem in more g
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https://doi.org/10.1007/978-94-009-0281-7velocity values from the momentum conservation using the Galerkin Finite Element discretization in space. The Poisson’s equation is solved for a derived scalar variable to evaluate the pressure field at each time step. For imposing the far field boundary conditions on pressure approximate boundary e
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