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Pore-scale numerical modeling of coupled fluid flow and medium geometrical deformations in an unconsolidated porous medium

机译:未溶解的多孔介质中耦合流体流动和中等几何变形的孔径数值模拟

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The interplay of fluid flow and medium grains' deformation/movement in unconsolidated porous media was numerically studied. The numerical simulations were done through coupling Cahn-Hilliard phase field and Navier-Stokes equations for fluid flow as well as stress-strain and Arbitrary Lagrangian/Eulerian mesh alteration equations for geomechanical effects, by the finite-element method. Single/two-phase flow through a real patterned micro-scale medium with/without grains' deformation and movements/rotation were studied. In single-phase models, the fluid velocity distribution was quite similar for the cases with rigid grains and that with only deformed grains. However, in an unconsolidated medium, the velocity magnitude and distribution were modified. The medium porosity had a linear trend with pressure, and was independent of the grains' movement/rotation. The models with deformed grains showed good agreement with Kozeny-Carman equation in permeability variation versus pressure. In the two-phase flow models, the velocity/displacement profiles, relative permeability end-points and capillary pressure were quantitatively compared in rigid and unconsolidated media versus medium wettability. The effect of the grains' deformation on the fluid distributions was negligible at low capillary numbers, especially in water-wet and neutral wetting conditions. However, the grains' movement/rotation considerably modified the flow regime at different grains' contact angles. At higher capillary numbers, the grains' deformation effect was more pronounced.
机译:在数值上研究了流体流动和中晶粒变形/运动的相互作用。通过耦合Cahn-Hilliard相位领域和Navier-Stokes方程来完成数值模拟,用于流体流动以及通过有限元方法进行流体流动的流体流量以及应力 - 应变和任意拉格朗日/欧拉网格改变方程。研究了通过真实图案化的微刻度介质的单相流量,具有/不具有晶粒变形和运动/旋转。在单相模型中,流体速度分布对于具有刚性颗粒的情况非常相似,并且仅具有变形颗粒。然而,在未溶胀的介质中,改变速度幅度和分布。中孔隙度具有压力的线性趋势,并且与晶粒的运动/旋转无关。具有变形晶粒的模型与渗透率变化与压力变化的Kozeny-Carman方程吻合良好。在两相流模型中,在刚性和未溶胀的介质与培养基润湿性相比,定量比较速度/位移曲线,相对渗透性终点和毛细管压力。在低毛细数量的低毛细管数下,晶粒变形对流体分布的影响是可忽略不计的,特别是在水湿和中性润湿条件下。然而,晶粒的运动/旋转在不同的晶粒接触角处大大修改了流动状态。在较高的毛细数量下,晶粒的变形效果更加明显。

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