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Accurate and Effective Simulation for Reservoirs of Complex Geological Features

机译:复杂地质特征储层的精确有效模拟

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Heterogeneous geological features, such as fractures, faults,rnshale laminae, and cross-stratified beds, can exert significantrneffects on the flow performance. Accurate simulation of theserncomplexities requires two model functions, i.e. abilities tornaccurately compute both pressure and velocity and tornefficiently handle permeability tensor. In this paper, a fluxrncontinuous model incorporating full tensor permeability wasrndeveloped for two-phase flow of immiscible andrnincompressible fluids. Flow systems were split into twornsubsystems of configurations, one for elliptic equation ofrnglobal pressure and the other for parabolic equation ofrnsaturation, and solve both sequentially by means of the mixedrnfinite volume element (MFVE) method.rnNumerical examples of simulating flow in sand-shalernsystem and fractured reservoirs are presented to prove therneffectiveness and robustness of the model demonstratingrnparticular suitability for handling high heterogeneities andrnaccurately resolving steep pressure gradients. The MFVErnmethod can accurately calculate the flow variables, andrngenerate more realistic streamlines than the standard finiterndifference method for a discontinuous permeability field.rnApplications to naturally fractured reservoirs validate the usernof full-tensor effective permeability for accurate and effectivernsimulation.
机译:裂缝,断层,页岩层和交叉分层的床等非均质地质特征会对流动性能产生重大影响。精确模拟复杂度需要两个模型函数,即能够准确地计算压力和速度以及有效地处理渗透率张量的能力。本文针对不溶混和不可压缩流体的两相流,建立了一个包含全张量渗透率的通量连续模型。流动系统分为两个构型,一个用于整体压力的椭圆方程,另一个用于饱和度的抛物线方程,并通过混合有限体积单元法(MFVE)依次求解。提出储层以证明该模型的有效性和鲁棒性,证明该模型特别适合处理高非均质性和准确解决陡峭的压力梯度。 MFVE方法可以精确地计算流量变量,并且比非连续渗透率场的标准有限差分方法能产生更逼真的流线。天然裂缝性储层的应用验证了用户使用全张量有效渗透率的准确性和有效性。

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