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Analysis of Capillary,Gravity and Viscous Forces Effects in Oil/Water Displacement

机译:油/水位移毛细管,重力和粘性力的分析

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Reservoir performance during waterflooding is important to reservoir engineers.Analytical and semi-analytical flow models with different assumptions have been presented and used widely to describe the flow dynamics of such a process.Most assume that one of the terms,typically capillary forces,can be neglected or considered constant diffusion coefficients,so the simplified diffusive-convective type of flow equations can be solved analytically or by numerical methods.Obtaining analytical or semi-analytical solutions to non-linear diffusive-convective flow equations,including capillary,gravity and viscous forces simultaneously,has been a challenge.This paper presents a theoretical study of the effects that controlling flow parameters have on saturation profiles and breakthrough time during oil recovery by waterflooding.A mathematical non-linear diffusive-convective type model for immiscible oil-water displacement in one-dimensional vertical homogeneous porous media considering the three chief forces(capillary,gravity and viscous)is derived and solved numerically by using a finite-difference formulation with fully implicit scheme in time and central differences in space.Dimensionless equations are written so that any of the three forces can be investigated independently;capillary and gravity forces can be"turned on or off."The effects of varying fluid viscosity,injection flow rate,system length or wettability,for both displacing and displaced fluids,can be understood thoroughly.The flow model is versatile enough that it allows for variations of the shape of the relative permeability and capillary pressure functions.The impact of these functions in the driving forces and on oil recovery is analyzed.The contribution of each of the forces to the dimensionless water velocity and its impact on oil recovery was studied in four flow cases:viscous,viscous-gravity,viscous-capillary and viscous-gravity-capillary;all possible flow cases in water injection problems were considered.Graphical results are discussed.
机译:水库期间的水库性能对于水库工程师来说是重要的。已经呈现了不同假设的分析和半分析流程模型,并广泛地用于描述这种过程的流动动态。最多假设其中一个术语通常是毛细管力,可以是被忽略或被认为是恒定的扩散系数,因此可以通过数值方法或通过数值方法来求解简化的扩散 - 对流类型。对非线性扩散 - 对流流动方程的分析或半分析解,包括毛细管,重力和粘性力同时,这是一项挑战。本文提出了对控制流动参数对饱和度曲线的影响的理论研究,并通过水膨胀过程中的采油过程中的突破时间。用于不混溶的油水位移的数学非线性扩散 - 对流型模型考虑三C的一维垂直均匀多孔介质通过使用完全隐含的方案的有限差异制剂在数值上衍生和解起重力(毛细管,重力和粘性),并且空间中的中心差异是写入的,因此可以独立地研究三种力中的任何一种;毛细血管可以“打开或关闭”重力力。可以彻底地理解不同流体粘度,注射流量,系统长度或润湿性的影响,可以彻底理解。流动模型足以使其允许相对渗透性和毛细管压力功能的变化。分析了这些功能在驱动力和溢油中的影响。研究了每个力与无量纲水速度的贡献及其对油回收的影响四个流箱:粘性,粘性重力,粘性毛细管和粘性 - 重力毛细管;考虑了水注入问题的所有可能的流量案例。讨论了图形结果。

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