电耦合流体动力流动

K.L. Stricklett
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引用次数: 1

摘要

研究了规范场理论在电耦合流体动力流动中的应用。考虑与状态方程相关的规范势约束了运动方程并将相空间简化为特定的拓扑流形。分析表明,与流体稳态对流相关的流场在H/sup 3/(T/sup 2//spl乘以/S/sup 1/,Y)上同群中有解。对于电驱动对流,如果外加电磁场的周期为2/spl pi/,则稳态流场的周期为4/spl pi/。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Electrically coupled hydrodynamic flows
The application of gauge field theories to electrically coupled hydrodynamic flows is examined. Consideration of the gauge potentials associated with the equation of state constrain the equations of motion and reduce phase space to specific topological manifolds. The analysis presented suggests that the flow field associated with the steady-state convection of a fluid has solutions in the cohomology group H/sup 3/(T/sup 2//spl times/S/sup 1/,Y). In the case of electrically driven convection flows, if the applied electromagnetic field is periodic with period 2/spl pi/, the steady-state flow field is periodic with period 4/spl pi/.
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