首页> 外文期刊>International Journal of Mechanical Sciences >Combined effects of lateral heating and thermo-diffusion on convection bifurcations in a porous enclosure subject to vertical thermal and solutal gradients
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Combined effects of lateral heating and thermo-diffusion on convection bifurcations in a porous enclosure subject to vertical thermal and solutal gradients

机译:横向加热和热扩散对多孔外壳中对流分岔的综合影响,其垂直热梯度梯度

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摘要

The present study deals with double diffusive convection within a horizontal well packed porous layer of finite aspect ratio where thermo-diffusion has a predominant effect on the convective flow stability. The porous layer is subject to vertical thermal and solutal gradients and a lateral heating flux. The investigation is focused on a special situation where the lateral heat flux is balanced by the horizontally induced Soret mass flux, which allows a possible equilibrium state (motionless state) that becomes unstable under certain conditions. The aim of the present investigation is to study the flow stability and to develop some universal correlations for the flow intensity and heat transfer, which is valid for any aspect ratio independently of the governing parameters. The correlations were constructed from the parallel flow assumption valid for an infinite aspect ratio enclosure but can be used for a finite aspect ratio. To this end, numerical simulations are performed to support the investigation and to calibrate the correlations. By using a linear stability analysis, based on a finite element method, the onset conditions for the stationary convection and over stabilities are investigated with the focus on the effect of the lateral heating magnitude on the stability thresholds. In general, the thermo-diffusion problem balanced by a lateral heating effect is found to exhibit a rich variety of different bifurcation phenomena and complex unsteady flow patterns near criticality.
机译:本研究涉及水平良好填充多孔层内的双重扩散对流,其中热扩散对对流流动稳定性具有主要影响。多孔层受垂直热和溶液梯度和横向加热通量。调查专注于横向热通量通过水平诱导的SORET质量通量平衡的特殊情况,这允许在某些条件下变得不稳定的可能的平衡状态(可动态)。本研究的目的是研究流动稳定性,并为流动强度和传热产生一些通用相关性,这对于任何纵横比的流动强度和传热是有效的,其独立于控制参数。从对无限纵横比外壳有效的并行流动假设构成相关性,但可以用于有限纵横比。为此,执行数值模拟以支持调查并校准相关性。通过使用线性稳定性分析,基于有限元方法,研究了静止对流和过度稳定性的起始条件,并侧重于侧向加热幅度对稳定性阈值的影响。通常,发现通过横向加热效果平衡的热扩散问题在临界附近具有丰富的不同分叉现象和复杂的不稳定流动模式。

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