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Multi-Scale Insights on the Threshold Pressure Gradient in Low-Permeability Porous Media

机译:低渗透多孔介质中阈值压力梯度的多尺度见解

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摘要

Low-permeability porous medium usually has asymmetric distributions of pore sizes and pore-throat tortuosity, thus has a non-linear flow behavior with an initial pressure gradient observed in experiments. A threshold pressure gradient (TPG) has been proposed as a crucial parameter to describe this non-linear flow behavior. However, the determination of this TPG is still unclear. This study provides multi-scale insights on the TPG in low-permeability porous media. First, a semi-empirical formula of TPG was proposed based on a macroscopic relationship with permeability, water saturation, and pore pressure, and verified by three sets of experimental data. Second, a fractal model of capillary tubes was developed to link this TPG formula with structural parameters of porous media (pore-size distribution fractal dimension and tortuosity fractal dimension), residual water saturation, and capillary pressure. The effect of pore structure complexity on the TPG is explicitly derived. It is found that the effects of water saturation and pore pressure on the TPG follow an exponential function and the TPG is a linear function of yield stress. These effects are also spatially asymmetric. Complex pore structures significantly affect the TPG only in the range of low porosity, but water saturation and yield stress have effects on a wider range of porosity. These results are meaningful to the understanding of non-linear flow mechanism in low-permeability reservoirs.
机译:低渗透性多孔介质通常具有孔径尺寸的不对称和孔隙曲折曲折,因此具有在实验中观察到初始压力梯度的非线性流动行为。已经提出了阈值压力梯度(TPG)作为描述该非线性流动行为的关键参数。然而,这种TPG的测定仍然尚不清楚。本研究为低渗透性多孔介质中的TPG提供了多种洞察。首先,基于与渗透性,水饱和度和孔隙压力的宏观关系提出了TPG的半经验公式,并通过三组实验数据验证。其次,开发了一种毛细管的分形模型,将该TPG配方与多孔介质(孔径分形分形尺寸和曲折分形尺寸),残留的水饱和度和毛细管压力连接。明确地衍生孔结构复杂性对TPG的影响。发现水饱和度和孔隙压力对TPG的影响遵循指数函数,TPG是屈服应力的线性函数。这些效果也在空间上不对称。复杂的孔隙结构仅在低孔隙率范围内显着影响TPG,但水饱和度和屈服应力对更广泛的孔隙率产生影响。这些结果对低渗透储层中的非线性流动机制有意义。

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