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Forced Convection with Laminar Pulsating Flow in a Saturated Porous Channel or Tube

机译:饱和多孔通道或管中层流脉动的强制对流

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摘要

A perturbation approach is used to obtain analytical expressions for the velocity, temperature distribution, and transient Nusselt number for the problem of forced convection, in a parallel-plates channel or a circular tube occupied by a saturated porous medium modeled by the Brinkman equation, produced by an applied pressure gradient that fluctuates with small amplitude harmonically in time about a non-zero mean. It is shown that the fluctuating part of this Nusselt number alters in magnitude and phase as the dimensionless frequency increases. The magnitude increases from zero, goes through a peak, and then decreases to zero. The height of the peak decreases as the modified Prandtl number increases. The phase (relative to that of the steady component) decreases from π/2 to -π/2. The height of the peak at first increases, goes through a maximum, and then decreases as the Darcy number decreases.
机译:使用扰动方法获得由对流问题引起的速度,温度分布和瞬态Nusselt数的解析表达式,该表达式在平行板通道或圆管中被由Brinkman方程建模的饱和多孔介质占据。通过施加的压力梯度,该压力梯度会以较小的幅度在非零均值附近随时间谐波波动。结果表明,随着无因次频率的增加,该努塞尔数的波动部分在大小和相位上都发生了变化。幅度从零开始增加,经过一个峰值,然后减小到零。峰的高度随着修改的Prandtl数的增加而降低。相位(相对于稳定分量的相位)从π/ 2减小到-π/ 2。峰的高度首先增加,经过最大值,然后随着达西数的减少而减小。

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