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A study of behavior and stability of an advective thermocapillary flow in a weakly rotating liquid layer under microgravity

机译:微重力作用下弱旋转液层中对流热毛细流的行为和稳定性研究

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摘要

An advective thermocapillary flow arising in a weakly rotating horizontal liquid layer in microgravity conditions is investigated. The boundaries of the layer are free and flat, with the Marangoni thermocapillary shear stress being exerted on them. Heat transfer occurs on the boundaries in accordance with Newton's law, and the temperature of the medium near the boundaries is a linear function of coordinates. The rotation axis is perpendicular to the liquid layer. The rotation is weak, which makes it possible to neglect the centrifugal force. The flow under study is described analytically as an exact solution of the Navier-Stokes equations. In the framework of linear theory, the neutral curves describing the dependence of the critical Marangoni number on the wave number are found for different values of the Taylor and Grashof numbers at a fixed Prandtl number Pr = 6.7.
机译:研究了在微重力条件下在弱旋转的水平液体层中产生的对流热毛细管流。该层的边界是自由且平坦的,并且在其上施加了Marangoni热毛细管剪切应力。根据牛顿定律,传热发生在边界上,边界附近的介质温度是坐标的线性函数。旋转轴垂直于液体层。旋转较弱,因此可以忽略离心力。研究中的流动被解析地描述为Navier-Stokes方程的精确解。在线性理论的框架中,对于固定的普朗特数Pr = 6.7的泰勒数和Grashof数的不同值,发现了描述临界Marangoni数对波数的依赖性的中性曲线。

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