Determining the Effect of Neglecting Capillary Pressure on Fractional Flow by Numerical Analysis

E. Yi, Hamed Hematpur
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Abstract

The fractional flow equation is simplified by neglecting the effect of capillary pressure gradient. However, zero capillary pressure assumption may induce error in the fractional flow equation. The effect of different parameters on capillary pressure gradient in fractional flow is determined with numerical analysis based on the saturation distribution profile. The fractional flow equation is dependent on the relative permeability and relative permeability is a function of saturation. This project presents one- dimensional black oil simulation in core flooding using gas-water system to compare the saturation profile with capillary pressure and without capillary pressure. A factorial design was established for four (4) different parameters, i.e., porosity, permeability, length and injection rate, in three (3) levels (34=81). Therefore, eighty-one (81) simulations were conducted and the results were analyzed via Design of Experiments. This study found that porosity, permeability and injection rate has visible effect in the saturation profile due to the negligence of capillary pressure. Due to the limitation of the simulator, the end capillary effect was not captured in this study. Hence, the capillary pressure has no visible effect towards the core length.
用数值分析确定忽略毛细管压力对分流的影响
忽略毛细管压力梯度的影响,简化了分数阶流动方程。然而,零毛管压力假设可能会导致分数流动方程的误差。基于饱和分布曲线,通过数值分析确定了不同参数对分馏过程毛细管压力梯度的影响。分数流动方程依赖于相对渗透率,相对渗透率是饱和度的函数。本文采用气水系统对岩心驱油进行了一维黑油模拟,比较了有毛细压力和无毛细压力时的饱和剖面。对孔隙度、渗透率、长度和注入速率等4个不同参数在3个水平(34=81)建立了析因设计。因此,进行了81次模拟,并通过实验设计对结果进行了分析。研究发现,由于毛管压力的忽略,孔隙度、渗透率和注入速度对饱和剖面的影响是明显的。由于模拟器的限制,本研究没有捕捉到末端毛细效应。因此,毛管压力对岩心长度的影响不明显。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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