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Variable density flow in porous media. a study by means of pore level numerical simulations

机译:多孔介质中可变密度流动。 孔径数值模拟的研究

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This paper is devoted to the modelling of isothermal low Reynolds and Mach numbers transient compressible flow through porous media. Traditionally, this type of flow at the macroscopic level is described by the classical Darcy's law combined witha mass balance that includes the transient term. This model is called the 'classic model'. The aim of this paper is to explore the validity of this classic model. To this end, the flow of an ideal gas is considered within two-dimensional model porousmedia. The flow is due to the imposed pressure variations at the outlet of the fluid domain. At the microscopic level, the flow is computed by solving the full compressible Navier-Stokes equations in two dimensions. Special attention is given to theoutlet boundary conditions. The analysis is based on the comparison between the macroscopic data, obtained on the one hand by spatially averaging the microscopic results, and on the other hand by solving the problem directly at the macroscopic level.Situations for which a good agreement is found between the two series of data and situations for which discrepancies are observed are exhibited. These various behaviours are discussed in terms of the various time scales controlling the flow and areexplained by analysing the flow structure at pore level.
机译:本文致力于通过多孔介质的等温低雷诺和马赫数瞬态可压缩流的建模。传统上,宏观水平的这种类型的流动由古典达西法律与包括瞬态术语的大规模平衡相结合。该模型称为“经典型号”。本文的目的是探讨该经典模型的有效性。为此,在二维模型多孔媒体中考虑理想气体的流动。流量是由于流体域的出口处的施加压力变化。在显微级,通过求解两个维度的完全可压缩Navier-Stokes方程来计算流程。特别注意TheOutlet边界条件。该分析基于宏观数据之间的比较,通过在一方面通过空间平均微观结果而获得,另一方面,通过直接在宏观级别解决问题。在两者之间发现了良好协议的配置展示了观察到差异的数据系列和情况。通过在孔径下分析流动结构来讨论这些各种时间尺度的各种行为。

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