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Porous convection with Cattaneo heat flux

机译:Cattaneo热通量的多孔对流

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We study the problem of thermal convection in a horizontal layer of Darcy porous material saturated with an incompressible Newtonian fluid, with gravity acting downward. The constitutive equation for the heat flux is taken to be one of Cattaneo type. Care must be taken with the choice of objective derivative for the rate of change of the heat flux. Here we employ a recent model due to Professor C. Christov as well as one suggested many years ago by Professor N. Fox. The thermal relaxation effect in both classes of heat flux law is found to be significant if the Cattaneo number is sufficiently large, and the convection mechanism switches from stationary convection to oscillatory convection with narrower cells. The transition point is calculated and the convection thresholds are derived analytically.
机译:我们研究了由不可压缩的牛顿流体饱和,重力向下作用的达西多孔材料的水平层中的热对流问题。热流的本构方程被认为是Cattaneo型之一。在选择目标导数时,必须注意热通量的变化率。在这里,我们采用C. Christov教授的最新模型以及N. Fox教授几年前提出的模型。如果Cattaneo数足够大,并且在对流机制从固定对流切换为具有较窄单元的振荡对流时,发现这两种热通量定律中的热弛豫效果都非常显着。计算过渡点,并通过分析得出对流阈值。

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