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Horizontal temperature gradient driven flow and its stability in a horizontal channel of rectangular cross-section with the effects of transversal magnetic field

机译:横向磁场影响下水平温度梯度驱动的矩形截面水平通道中的流动及其稳定性

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摘要

An MHD flow is considered which is relevant to horizontal Bridgman crystal growth technique. In the unidirectional parallel flow approximation an analytical solution is found accounting for the finite rectangular cross-section of the channel. Numerical pseudospectral solutions are used to account for the secondary temperature and transversal flow distributions in the approximation of small Peclet number. In the case of vertical magnetic field (parallet to the gravity) complicated flow profiles with "overvelocities "in the corners are typical in the case of finite cross-section channel. The linear stability of the superposed longitudinal and transversal basic flow is investigated by use of Chebyshev pseudospectral method for the longitudinal rolls instability in the finite cross-section channel. The critical Gr number values are computed in the dependence of the Ha number and the aspect ratio, the oscillating unstable flow is represented graphically.
机译:考虑了与水平布里奇曼晶体生长技术有关的MHD流。在单向平行流近似中,找到了解析解,说明了通道的有限矩形横截面。数值伪谱解用于解决小Peclet数近似情况下的二次温度和横向流分布。在垂直磁场(与重力成比例)的情况下,在有限横截面通道的情况下,在拐角处具有“超速”的复杂流动曲线是典型的。通过使用Chebyshev伪谱方法研究了有限横截面通道中的纵向横摇失稳,研究了叠加的纵向和横向基本流的线性稳定性。根据Ha值和长宽比计算出临界Gr值,并用图形表示振荡的不稳定流动。

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