By A. Deane, Gunther Brenner, David R. Emerson, James McDonough, Damien Tromeur-Dervout, N. Satofuka, A. Ecer, Jacques Periaux
ISBN-10: 0080467938
ISBN-13: 9780080467931
ISBN-10: 0444522069
ISBN-13: 9780444522061
The lawsuits from Parallel CFD 2005 masking all points of the idea and functions of parallel computational fluid dynamics from the conventional to the extra modern concerns. - document on present study within the box in a space that's swiftly altering - topic is critical to all attracted to fixing huge fluid dynamics difficulties - Interdisciplinary task. Contributions contain scientists with various backgrounds
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Extra resources for Parallel Computational Fluid Dynamics 2005: Theory and Applications
Example text
The diameter d of the disks is 1/12 and the position of the disks at time t = 0 is shown in Figure 2. 9%. The disks and the fluid are at rest at t = 0. 1. 01. 001. 87 × 105 ) vertices for the pressure triangulation. 99. 2 are shown. In Table 1, we have provided the averaged elapsed time per time step and speed-up for 6400 sedimenting disks on various numbers of processors. , 1/192). ) per time step and speed-up for 6400 sedimenting disks. 37 The second test problem we considered is the simulation of the motion of 1200 neutrally buoyant particles in a pressure-driven Poiseuille flow.
Each cylinder is treated as a rigid body that moves according to the forces exerted by the fluid. The boundaries of the component base grids and the AMR grids are also shown. These equations are discretized, as part of the OverBlown solver, with a high-order accurate Godunov scheme coupled to an adaptive Runge-Kutta time stepper for the stiff source terms that model the chemistry [2]. Figure 4 shows results of a computation of a detonation diffracting around a corner. The detonation locally fails in the expansion region.
J. of Multiphase Flow, 25 (1999) 755. Parallel Computational Fluid Dynamics – Theory and Applications A. Deane et al. V. All rights reserved. 21 Solving Fluid Flow Problems on Moving and Adaptive Overlapping Grids William D. Henshawa∗ a Centre for Applied Scientific Computing, Lawrence Livermore National Laboratory, Livermore, CA, USA 94551. The solution of fluid dynamics problems on overlapping grids will be discussed. An overlapping grid consists of a set of structured component grids that cover a domain and overlap where they meet.
Parallel Computational Fluid Dynamics 2005: Theory and Applications by A. Deane, Gunther Brenner, David R. Emerson, James McDonough, Damien Tromeur-Dervout, N. Satofuka, A. Ecer, Jacques Periaux
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