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New applications of numerical simulation based on lattice Boltzmann method at high Reynolds numbers

机译:雷格数下基于格子玻尔兹曼方法的数值模拟的新应用

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摘要

In order to study the flow behavior at high Reynolds numbers, two modified models, known as the multiple-relaxation-time lattice Boltzmann method (MRT-LBM) and large-eddy-simulation lattice Boltzmann method (LES-LBM), have been employed in this paper. The MRT-LBM was designed to improve numerical stability at high Reynolds numbers, by introducing multiple relaxation time terms, which consider the variations of density, energy, momentum, energy flux and viscous stress tensor. As a result, MRT-LBM is capable of dealing with turbulent flows considering energy dispersion and dissipation. In the present paper, this model was employed to simulate the flow at turbulent Reynolds numbers in wall-driven cavities. Two-sided wall driven cavity flow was studied for the first time, based on MRT-LBM, at Reynolds numbers ranging from 2 x 10(4)to1 x 10(6), and employing a very large resolution2048 x 2048. It is found that whenever top and bottom lids are moving in the opposite directions, and the Reynolds number is higher than 2 x 10(4), the flow is chaotic, although some quasi-symmetric properties still remain, fully disappearing at Reynolds numbers between 2 x 10(5) and 3 x 10(5). Furthermore, between this Reynolds numbers range, 2 x 10(5) < Re < 3 x 10(5), the quasi-symmetric structures turn into a much smaller and fully chaotic eddies. The LES-LBM model implements the large eddy simulation turbulent model into the conventional LBM, allowing to study the flow at turbulent Reynolds numbers. LES-LBM combined with Quadruple-tree Cartesian cutting grid (tree grid) was employed for the first time to characterize the flow dynamics over a cylinder and a hump, at relatively high Reynolds numbers. In order to construct the macroscopic quantities in the virtual boundaries separating two different grid levels, a set of new schemes were designed. The coupling of the LES-LBM and tree grid drastically reduced the computational time required to perform the simulations, thus, allowing to minimize the hardware requirements. LES-LBM model is shown to be much more efficient when combined with the tree grid instead of using the standard Cartesian grid. (C) 2019 Elsevier Ltd. All rights reserved.
机译:为了研究高雷诺数下的流动行为,采用了两个修正模型,即多重松弛时间晶格玻尔兹曼方法(MRT-LBM)和大涡模拟晶格玻尔兹曼方法(LES-LBM)。在本文中。 MRT-LBM通过引入多个弛豫时间项(旨在考虑密度,能量,动量,能量通量和粘性应力张量的变化)来提高高雷诺数时的数值稳定性。结果,考虑到能量分散和耗散,MRT-LBM能够处理湍流。在本文中,该模型被用于模拟壁驱动腔中湍流雷诺数下的流动。基于MRT-LBM,首次研究了双面壁驱动腔流,其雷诺数范围为2 x 10(4)至1 x 10(6),并使用非常大的分辨率2048 x 2048。无论顶盖和底盖朝相反的方向移动,并且雷诺数大于2 x 10(4),流动仍然是混乱的,尽管仍然保留了一些准对称性质,当雷诺数在2 x 10之间时完全消失(5)和3 x 10(5)。此外,在此雷诺数范围(2 x 10(5)

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