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LATTICE BOLTZMANN MODEL FOR INCOMPRESSIBLE AXISYMMETRIC THERMAL FLOWS WITH SWIRL

机译:带旋流的不可压缩轴对称热流的格子Boltzmann模型

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This paper presents a Lattice Boltzmann (LB) model for incompressible axisymmetric thermal flows. The forces and source terms are added into the Lattice Boltzmann Equation (LBE) and the incompressible Navier-Stokes equations are recovered by the Chapman-Enskog expansion. The model of Zhou [1] is applied for axial, radial and azimuthal velocities and the model of Q.Li et al [2] is computed for temperature variation. The source term of the scheme is simple and without velocity gradient terms. This approach can solve problems including several physical phenomena and complicated force forms as the flow between two coaxial cylinders. Good agreement is obtained between the present work, the analytic solutions and results of previous studies in cylindrical pipe. It proves the efficiency and simplicity of the proposed model compared to other ones. The Taylor-Couette (TC) system is treated with water flow characterized by a radius ratio ?=0.5 and an aspect ratio G=3.8. Three Reynolds numbers of 85, 100 and 150 are tested. The influence of the end-wall boundary conditions and the influence of thermal conditions on the flow structure and on the temperature distribution along the inner and outer cylinders are analyzed.
机译:本文提出了不可压缩轴对称热流的格子玻尔兹曼(LB)模型。力和源项被添加到格子Boltzmann方程(LBE)中,并且不可压缩的Navier-Stokes方程通过Chapman-Enskog展开得以恢复。将Zhou [1]的模型应用于轴向,径向和方位角速度,并计算Q.Li等人的模型[2]进行温度变化。该方案的源项很简单,没有速度梯度项。这种方法可以解决包括几个物理现象和复杂的力形式(作为两个同轴圆柱体之间的流动)的问题。在目前的工作,分析解决方案和先前在圆柱管中的研究结果之间取得了很好的一致性。与其他模型相比,它证明了所提模型的效率和简便性。泰勒-库埃特(TC)系统经过水流处理,其特征在于半径比η= 0.5,纵横比G = 3.8。测试了三个雷诺数85、100和150。分析了端壁边界条件和热条件对沿内部和外部圆柱体的流动结构和温度分布的影响。

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