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Linear Instability Analysis of Magnetohydrodynamic Flow in a Rectangular Duct with Side Walls of Unsymmetrical Conductivity

机译:具有不对称电导率侧壁的矩形管道中磁流体流动的线性不稳定性分析

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摘要

Temporal instability of liquid-metal flow in a square duct is investigated using a two-dimensional Chebyshev collocation method. In this study, the flow is subjected to a transverse magnetic field. The wall of the duct perpendicular to the magnetic field and the left parallel wall is perfectly conducting whereas the right parallel wall is insulating. Neutral stability curves are obtained for different Hartmann numbers. The five influencing factors of the instability are analyzed by energy analysis of perturbations. With the increase of Hartmann number, the critical Reynolds number first decreases rapidly and then increases gradually. The turning point of the variation of Re-c with Ha is at Ha approximate to 20.4. When Ha < 20.4, velocity shear near the inflection point plays a dominant role in leading to the flow instability. When Ha becomes > 20.4, perturbations produced by the inflectional velocity profile and Tollmien-Schlichting waves in the side layer are elongated by the nonuniform velocity in transverse direction; thus, the flow instability is caused by the combined effect at a much lower Reynolds number.
机译:使用二维切比雪夫搭配方法研究方管中液态金属流动的时间不稳定性。在这项研究中,流体受到横向磁场的作用。垂直于磁场的导管壁和左平行壁是完全导电的,而右平行壁是绝缘的。获得了不同哈特曼数的中性稳定性曲线。通过扰动的能量分析来分析不稳定性的五个影响因素。随着哈特曼数的增加,临界雷诺数首先迅速减小,然后逐渐增大。 Re-c随Ha变化的转折点在Ha处约为20.4。当Ha <20.4时,拐点附近的速度剪切在导致流动不稳定方面起主要作用。当Ha大于20.4时,在侧面方向上由拐点速度分布和Tollmien-Schlichting波产生的扰动会因横向速度的不均匀而拉长。因此,流动不稳定性是由低得多的雷诺数的综合效应引起的。

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