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A multigrid method for solving the Navier-Stokes/Boussinesq equations

机译:求解Navier-Stokes / Boussinesq方程的多重网格方法

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The present work investigates the efficiency and the accuracy of a multigrid (MG) technique for solving the Navier-Stokes/Boussinesq equations. In order to improve convergence, an accelerated full multigrid (AFMG) method with the iterative red and black successive over-relaxation smoother (RBSOR) is utilized. The AFMG method consists in introducing an accelerated parameter Γ > 0 in the standard full multigrid procedure (FMG). A well-known benchmark problem is used to demonstrate the effectiveness and the accuracy of the method. Solutions are compared with those of the literature and show excellent agreement. Results for Prandtl numbers Pr = 12.5, 6.8, 0.71 and 0.025 are also presented in this paper. It is observed that the mean heat transfer rate is minimum for Pr =0.71 and maximum for Pr = 0.025.
机译:本工作研究了求解Navier-Stokes / Boussinesq方程的多网格(MG)技术的效率和准确性。为了提高收敛性,使用了具有迭代的红色和黑色连续超松弛平滑器(RBSOR)的加速全多重网格(AFMG)方法。 AFMG方法包括在标准的完全多网格程序(FMG)中引入加速参数Γ> 0。一个众所周知的基准问题被用来证明该方法的有效性和准确性。将解决方案与文献中的解决方案进行比较,并显示出极好的一致性。本文还给出了普朗特数Pr = 12.5、6.8、0.71和0.025的结果。观察到,平均传热速率对于Pr = 0.71是最小的,而对于Pr = 0.025是最大的。

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