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Fluctuations in fluids in thermal nonequilibrium states below the convective Rayleigh-Benard instability

机译:低于对流瑞利-贝纳德不稳定性的热非平衡状态下的流体波动

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摘要

Starting from the linearized fluctuating Boussinesq equations we derive an expression for the structure factor of fluids in stationary convection-free thermal nonequilibrium. states, taking into account both gravity and finite-size effects. It is demonstrated how the combined effects of gravity and finite size cause the structure factor to go through a maximum value as a function of the wave number q. The appearance of this maximum is associated with a crossover from a q^-4 dependence for larger q to a q^2 dependence for very small q. The relevance of this theoretical result for the interpretation of light scattering and shadowgraph experiments is elucidated. The relationship with studies on various aspects of the problem by other investigators is discussed. The paper thus provides a unified treatment for dealing with fluctuations in fluid layers subjected to a stationary temperature gradient regardless of the sign of the Rayleigh number R, provided that R is smaller than the critical value R_c associated with the appearance of Rayleigh-Benard convection.
机译:从线性波动的Boussinesq方程开始,我们得出了无平稳对流热不平衡中流体结构因子的表达式。状态,同时考虑重力和有限尺寸的影响。证明了重力和有限尺寸的综合作用是如何使结构系数根据波数q的最大值而变化的。该最大值的出现与从较大q的q ^ -4依赖关系到非常小的q的q ^ 2依赖关系的转换有关。阐明了该理论结果与光散射和阴影图实验解释的相关性。讨论了与其他研究者对问题各个方面的研究之间的关系。因此,本文提供了统一的处理方法,以处理在固定温度梯度下流体层的波动,而与瑞利数R的符号无关,只要R小于与瑞利-贝纳德对流出现有关的临界值R_c。

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