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The robustness issue on multigrid schemes applied to the Navier-Stokes equations for laminar and turbulent, incompressible and compressible flows

机译:应用于层流和湍流,不可压缩和可压缩流的Navier-Stokes方程的多网格方案的鲁棒性问题

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The paper's leitmotiv is condensed in one word: robustness. This is a real hindrance for the successful implementation of any multigrid scheme for solving the Navier-Stokes set of equations. In this paper, many hints are given to improve this issue. Instead of looking for the best possible speed-up rate for a particular set of problems, at a given regime and in a given condition, the authors propose some ideas pursuing reasonable speed-up rates in any situation. In a previous paper, the authors presented a multigrid method for solving the incompressible turbulent RANS equations, with particular care in the robustness and flexibility of the solution scheme. Here, these concepts are further developed and extended to compressible laminar and turbulent flows. This goal is achieved by introducing a non-linear multigrid scheme for compressible laminar (NS equations) and turbulent flow (RANS equations), taking benefit of a convenient master-slave implementation strategy.
机译:论文的主题归结为一个词:稳健性。这是成功实施任何求解Navier-Stokes方程组的多重网格方案的真正障碍。本文为改善此问题提供了许多提示。在给定的方案和给定的条件下,作者没有寻找针对特定问题的最佳可能的加速速度,而是提出了一些在任何情况下都追求合理的加速速度的想法。在先前的论文中,作者提出了一种求解不可压缩湍流RANS方程的多网格方法,特别注意了求解方案的鲁棒性和灵活性。在这里,这些概念得到了进一步发展,并扩展到可压缩的层流和湍流。通过引入可压缩层流(NS方程)和湍流(RANS方程)的非线性多重网格方案,并利用便利的主从实现策略,可以实现此目标。

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