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Mixed finite element methods with convection stabilization for the large eddy simulation of incompressible turbulent flows

机译:具有对流稳定性的混合有限元方法在不可压缩湍流大涡模拟中的应用

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摘要

The variational multiscale method thought as an implicit large eddy simulation model for turbulent flows has been shown to be an alternative to the widely used physical-based models. This method is traditionally combined with equal-order velocity–pressure pairs, since it provides pressure stabilization. In this work, we consider a different approach, based on inf–sup stable elements and convection-only stabilization. In order to do so, we consider a symmetric projection stabilization of the convective term using an orthogonal subscale decomposition. The accuracy and efficiency of this method compared with residual-based algebraic subgrid scales and orthogonal subscales methods for equal-order interpolation is assessed in this paper. Moreover, when inf–sup stable elements are used, the grad–div stabilization term has been shown to be essential to guarantee accurate solutions. Hence, a study of the influence of such term in the large eddy simulation of turbulent incompressible flows is also performed. Furthermore, a recursive block preconditioning strategy has been considered for the resolution of the problem with an implicit treatment of the projection terms. Two different benchmark tests have been solved: the Taylor–Green Vortex flow with Re=1600Re=1600, and the Turbulent Channel Flow at Ret=395Ret=395 and Ret=590Ret=590.
机译:变分多尺度方法被认为是湍流的隐含大涡模拟模型,已被证明是广泛使用的基于物理的模型的替代方法。传统上,此方法与等阶速度-压力对结合使用,因为它可提供压力稳定性。在这项工作中,我们考虑基于inf稳定元素和仅对流稳定的另一种方法。为此,我们考虑使用正交子尺度分解来对流项的对称投影稳定。本文评估了该方法与基于残差的代数子网格标度和正交子标度方法进行等次插值的准确性和效率。此外,当使用inf–sup稳定元素时,已证明grad-div稳定项对于保证精确解至关重要。因此,在湍流不可压缩流的大涡模拟中,也对该项的影响进行了研究。此外,已经考虑了递归块预处理策略,通过对投影项的隐式处理来解决问题。解决了两个不同的基准测试:Re = 1600Re = 1600的泰勒-格林涡流和Ret = 395Ret = 395和Ret = 590Ret = 590的湍流通道流。

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