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THE ONSET OF TRANSIENT CONVECTION IN FLUID-SATURATED POROUS LAYER HEATED UNIFORMLY FROM BELOW

机译:从下方均匀加热流体饱和多孔层的对流瞬态的发生

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摘要

A theoretical analysis of convective instability is conducted in an initially quiescent, fluid-saturated, horizontal porous layer heated from below with constant heat flux. Darcy's law is used to model the fluid motion and linear stability theory is employed to predict the onset of buoyancy-driven convective motion. Under the principle of exchange of stabilities, the stability analysis is performed on the basis of the propagation theory which adopts the thermal penetration depth as a characteristic length scaling factor. The result predicts the critical condition of onset of buoyancy-driven convection which is governed by the Darcy-Rayleigh number. The present prediction compares favorably with CFD simulation result.
机译:对流不稳定性的理论分析是在最初静止的,流体饱和的水平多孔层中进行的,该层从下方以恒定的热通量加热。使用达西定律对流体运动进行建模,并使用线性稳定性理论来预测浮力驱动的对流运动的开始。在交换稳定性的原则下,基于传播理论进行稳定性分析,该传播理论采用热穿透深度作为特征长度比例因子。结果预测了由达西-瑞利数控制的浮力驱动对流的临界条件。目前的预测结果与CFD仿真结果相吻合。

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