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Relations Between Seepage Velocities in Immiscible, Incompressible Two-Phase Flow in Porous Media

机译:多孔介质中不可混溶和不可压缩的两相流中渗流速度之间的关系

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摘要

Based on thermodynamic considerations, we derive a set of equations relating the seepage velocities of the fluid components in immiscible and incompressible two-phase flow in porous media. They necessitate the introduction of a new velocity function, the co-moving velocity. This velocity function is a characteristic of the porous medium. Together with a constitutive relation between the velocities and the driving forces, such as the pressure gradient, these equations form a closed set. We solve four versions of the capillary tube model analytically using this theory. We test the theory numerically on a network model.
机译:基于热力学考虑,我们导出了一组方程式,该方程式与多孔介质中不可混溶和不可压缩的两相流中的流体成分的渗透速度有关。他们必须引入新的速度函数,即共同运动速度。该速度函数是多孔介质的特征。这些方程式与速度和驱动力之间的本构关系(例如压力梯度)一起形成一个封闭集合。我们使用该理论解析地解决了四个版本的毛细管模型。我们在网络模型上对该理论进行了数值测试。

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