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Data-Parallel Line Relaxation Method for the Navier-Stokes Equations

AIAA Journal · 1998 · Vol. 36(9) · pp. 1603–1609
Michael WrightGraham V. CandlerDeepak Bose

Abstract

The Gauss‐Seidel line relaxation method is modie ed for the simulation of viscous e ows on massively parallel computers. The resulting data-parallel line relaxation method is shown to have good convergence properties for a seriesoftestcases.Thenewmethodrequiressignie cantlymorememorythanthepreviouslydevelopeddata-parallel relaxation methods, but it reaches a steady-state solution in much less time for all cases tested to date. In addition, the data-parallel line relaxation method shows good convergence properties even on the high-cell-aspect-ratio grids required to simulate high-Reynolds-number e ows. The new method is implemented using message passing on the Cray T3E, and the parallel performance of the method on this machine is discussed. The data-parallel line relaxation method combines the fast convergence of the Gauss ‐Seidel line relaxation method with a high parallel efe ciency and thus shows promise for large-scale simulation of viscous e ows.

Computational Fluid Dynamics and AerodynamicsFluid Dynamics and Turbulent FlowsLattice Boltzmann Simulation StudiesNavier–Stokes equationsRelaxation (psychology)MechanicsLine (geometry)Reynolds-averaged Navier–Stokes equationsPhysicsComputational fluid dynamicsMathematicsMathematical analysisApplied mathematics
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