热梯度和轴向磁场作用下同轴圆柱间导电流体流动的稳定性

H. Benhacine, B. Mahfoud, M. Salmi
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引用次数: 3

摘要

数值模拟研究了由热梯度引起的两个同轴垂直圆柱体之间旋流的分叉。分析了轴向磁场对涡流击穿和流体层的抑制作用。控制Navier-Stokes方程、温度方程和势方程采用有限体积法求解。在两个具有小普朗特数(Pr=0.032)特征的同轴圆柱体之间的间隙中放置导电流体。就流动稳定性和传热率而言,三个环形间隙的R分别为0.7、0.8和0.9。纵横比组合=1.5和雷诺数Re=1500是本研究中的详细情况。在流体动力学的情况下,由于埃克曼边界层的泵送作用增加,涡流破裂发生在内圆柱附近。此外,浮力和粘性力之间的竞争形成了流体分层结构。结果表明,振荡不稳定性的开始是通过将雷诺数增加到临界值来确定的。结果表明,随着磁场的增强,涡流击穿消失,流体层的数量将减少,振荡不稳定性的发生将延迟。获得了与从多个流体层到一个流体层的过渡极限相对应的稳定性图。
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Stability of conducting fluid flow between coaxial cylinders under thermal gradient and axial magnetic field
Numerical simulations were performed to investigate the bifurcation in swirling flow between two coaxial vertical cylinders produced by the thermal gradient. The suppressed effects of an axial magnetic field on both vortex breakdown and fluid layers are analyzed. The governing Navier-Stokes, temperature, and potential equations are solved by using the finite-volume method. A conducting fluid is placed in the gap between two coaxial cylinders characterized by a small Prandtl number (Pr = 0.032). Three annular gaps were R = 0.7, 0.8, and 0.9 compared in terms of flow stability, and heat transfer rates. The combination of aspect ratio =1.5 and Reynolds number, Re=1500 is the detailed case in this study. In the hydrodynamic case, vortex breakdown takes place near the inner cylinder due to the increased pumping action of the Ekman boundary layer. In addition, the competition between buoyancy and viscous forces develops a fluid layered structure. It is shown that the onset of the oscillatory instability set in by increasing Reynolds number to the critical value. The results show that with an intensified magnetic field, the vortex breakdown disappears, the number of fluid layers will be reduced and the onset of the oscillatory instability will be retarded. Stability diagrams corresponding to the limits of transition from the multiple fluid layers to the one fluid layer are obtained.
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