基于大涡模拟(LES)的晶格玻尔兹曼方法研究一系列空腔的非定常湍流流动

Insaf Mehrez, R. Gheith, F. Aloui
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引用次数: 0

摘要

提出了紊流结构的数值分析方法。本文旨在确定空腔系列的影响。其结构类似于两个无限宽的墙壁,其中一个是移动的,另一个是固定的。该系列空腔放置在固定壁上。目的是研究LBM的气动声学能力,并建立和评估晶格玻尔兹曼方程(LBE)的效率,作为一种新的计算工具来执行湍流的大涡模拟(LES)。第一部分介绍了LBM的背景,并讨论了由玻尔兹曼方程构造Navier-Stokes方程的方法。建立了求解转捩的LBM-LES模型,并进行了湍流建模。在第二部分中,考虑了对称或不对称边缘的空腔附近的流动动力学,然后讨论了振荡现象。研究了腔体几何形状和雷诺数对流体流动动力学的影响。重点研究了非对称深空腔流动的动力学特性,提出了非对称深空腔流动的拓扑结构,强调了非对称和宽高比对深空腔流动的影响。
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Lattice Boltzmann Method Based on Large-Eddy Simulation (LES) Used to Investigate the Unsteady Turbulent Flow on Series of Cavities
A numerical study is proposed to analyze the turbulent flow structures. This paper aims to determine the effect of the series of the cavities. The configuration is similar to that represented by two walls with infinite width, one of which is mobile and the other is fixed. The series of cavity are placed on the fixed wall. The objectives are to study the aero acoustic capabilities of LBM and to build and to assess the efficiency of the Lattice Boltzmann Equation (LBE) as a new computational tool to perform the Large-Eddy Simulations (LES) for turbulent flows. In the first part, the background of LBM is presented and the construction of Navier-Stokes equations from Boltzmann equation is discussed. The LBM-LES model for solving transition is developed and turbulence modeling is implemented. In the second part, the dynamics of the flows in the vicinity of cavities with symmetric or asymmetric edges are considered, to then discuss the oscillation phenomenon. The effect of the geometric of the cavity and the Reynolds numbers were studied to investigate the fluid flow dynamics. We were focusing on the dynamics of asymmetric deep cavity flows, to put forward the topology of the cavity flow and to highlight the effects of dissymmetry and aspect ratio.
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