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Improvement of Buckley-Leverett equation and its solution for gas displacement with viscous fingering and gravity effects at constant pressure for inclined stratified heterogeneous reservoir

机译:屈服分层异构储层持续压力的粘性异构储层粘性指法和重力效应的粘性leverett方程及其解决方案

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The paper presents an analytical solution of Buckley-Leverett (BL) equation in gas displacement process including viscous fingering and gravity effects at constant pressure boundary conditions for the inclined stratified heterogeneous reservoir. First, the governing equations related to the change of fluid properties, which govern viscous fingering are discussed. Then the gas flood BL-equation accounting for gravity and miscibility effects for inclined stratified heterogamous reservoir are developed and solved analytically using fractional-flow theory and MOC (method of characteristics). The analytical solution provides the guidance to predict the oil recovery through pressure and saturation distribution at any given time for horizontal, inclined, homogeneous and heterogeneous reservoirs. The results of the analytical solution (total volumetric flux, breakthrough time, front location, saturation and pressure) are compared with finite-difference numerical simulation using CMG simulator. The comparison shows that the analytical solution gives approximately similar results as finite difference numerical simulation. The results of analytical solution show that the total volumetric flux increases with increase of permeability, permeability heterogeneity, injection gas viscosity, mixing parameter and injection pressure, while it decreases with increase in gravity, reservoir inclination and normalized gas formation capacity. The breakthrough time and advance distance are found to be strong function of permeability heterogeneity, injected gas viscosity, mixing parameter and reservoir inclination angle, gravity number, normalized gas formation capacity and injection pressure. Furthermore, with increase of mixing parameter/injection pressure and decrease of permeability heterogeneity results in remarkable improvement of relative permeability and reduction of residual oil saturation led to higher oil displacement efficiency.
机译:本文介绍了气体位移过程中巴克利 - Leverett(BL)方程的分析解决方案,包括在倾斜的分层异质储层的恒压边界条件下的粘性指法和重力效应。首先,讨论了与流体性质的变化有关的控制方程,其控制粘性指法。然后,使用分数流动理论和MOC(特性方法)在分析和解决方程对重力和对倾斜的异酰杂覆储层进行重力和混溶性效果的气体泛洪BL方程。分析解决方案提供了在水平,倾斜,均匀和异构储层的任何给定时间通过压力和饱和度分布预测油回收的引导。使用CMG模拟器将分析液(总体积通量,突破时间,前置位置,饱和度,饱和度,饱和度,饱和度和压力)进行了比较。比较表明,分析解决方案使结果与有限差分数值模拟大致相似。分析解决方案的结果表明,随着渗透率,渗透性异质性,注射气体粘度,混合参数和注射压力的增加,总体积磁通量增加,而在重力,储层倾斜和归一化气体形成容量的增加,它降低。发现突破时间和预先距离是渗透性异质性的强函数,注入气体粘度,混合参数和储存器倾斜角,重力数,归一化气体形成容量和注射压力。此外,随着混合参数/注射压力的增加,并且渗透性异质性降低导致相对渗透性的显着提高,并降低残留的油饱和导致的油位移效率。

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