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Titlebook: Adaptive Finite Element Solution Algorithm for the Euler Equations; Richard A. Shapiro Book 1991 Friedr. Vieweg & Sohn Verlagsgesellschaft

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,Einführung in die Problemstellung,low over (or in) realistic geometries can be calculated, if a computational grid can be generated. This need for geometric flexibility has given rise to unstructured grid algorithms, called finite element algorithms in this thesis. This thesis develops a new, adaptive finite element algorithm for th
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https://doi.org/10.1007/978-3-8349-8171-4cal and computational space are described. A discussion of derivative calculation is given, and the 4-node, 2-D bilinear, the 9-node, 2-D biquadratic, and the 8-node, 3-D trilinear elements are developed.
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Information - Organisation - Produktionbilinear Galerkin, cell-vertex, and central difference methods in two dimensions for four model problems: . = 2 flow in a converging channel with a 5° convergence angle, . = 4 flow in a 15° converging channel, . = 1.4 flow in a channel over a 4% circular arc bump, and . = 0.68 flow in a channel over
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Balanced Scorecards im Vertrieb changes in response to an evolving solution. These changes can be in the governing equations [11], in the computational grid, or in both the equations and the grid [29]. In this thesis, adaptation refers to changes in the computational grid as the solution proceeds. In a problem, certain regions of
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Pflege der Vertriebs-Balanced Scorecard,s cannot be explained by problems in artificial viscosity formulation, as their frequency is very low, and the amplitude is relatively insensitive to the amount of artificial dissipation used. Test cases computed for the author by his colleagues in the MIT Computational Fluid Dynamics Laboratory usi
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Gerald A. Heuer,Ulrike Leopold-Wildburgerme of the methods used to implement unstructured grid algorithms on vector-parallel supercomputers. Next, the issue of computer memory requirements is addressed and ways to reduce the memory required at any particular time are proposed. Finally, a discussion of some of the data structures used in th
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https://doi.org/10.1007/978-3-322-87879-3Dissipation; computational fluid dynamics; computer; dynamics; fluid dynamics; physics
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