致密非常规油气的数值RTA

M. Carlsen, Braden Bowie, M. M. Dahouk, S. Mydland, C. H. Whitson, Ilina Yusra
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引用次数: 3

摘要

我们将Bowie和Ewert(2020)提出的数值辅助RTA工作流程扩展到(a)所有流体系统和(b)有限导流性裂缝。所提出的简单、全贯通的平面断裂模型是一种有用的数值对称元模型,为本文的工作提供了基础。给出了模拟和现场数据的计算结果。将线性流动参数(LFP)修改为包含孔隙度(LFP * =LFP√φ)。原始(地面)产油量(OOIP)被推广到既代表油藏油也代表油藏气凝析体系,使用一致的初始总地层体积因子定义(Bti)来代表油藏油相、气相或两相中含有表面油的油藏HCPV的比例。已知(a)井的几何形状,(b)流体初始化(PVT和含水饱和度),(c)相对渗透率关系,(d)井底压力(BHP)时间变化(高于和低于饱和压力),LFP和OOIP之间存在三个基本关系。油藏数值模拟用于定义这些关系,为数值RTA提供基础,即:(1)具有相同LFP值的井,在无限作用(IA)行为中,气、油和水的表面速率相同;(2)在LFP /OOIP比例相同的情况下,所有时间的产油比和含水行为相同,IA和边界主导(BD);(3)在LFP和OOIP值相同的情况下,气、油和水的速率性能在所有时间(IA和BD)都是相同的。这些观察结果导致了一个高效的、半自动化的过程,可以在对称元素数值模型的辅助下执行严格的RTA。Bowie和Ewert提出的数值RTA工作流解决了与复杂叠加和多相流效应相关的固有问题,涉及压力、成分和PVT特性、饱和度以及复杂相迁移率的时间和空间变化。数值RTA工作流将多相流数据(PVT、初始饱和度和相对渗透率)与井的几何形状和岩石物理性质(L、xf、h、nf、φ、k)解耦,为许多井的生产动态提供了一种严格而高效的半自动化方法。贡献包括对非常规井进行数值RTA的技术框架,无论流体类型如何。提供了一套与工作流程相关的关键诊断图,并提供了用于说明数值模拟在执行严格RTA中的应用的合成和现场示例。不需要半解析模型、时间和空间叠加(卷积)、伪压力和伪时间变换。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Numerical RTA in Tight Unconventionals
We extend the numerically-assisted RTA workflow proposed by Bowie and Ewert (2020) to (a) all fluid systems and (b) finite conductivity fractures. The simple, fully-penetrating planar fracture model proposed is a useful numerical symmetry element model that provides the basis for the work presented in this paper. Results are given for simulated and field data. The linear flow parameter (LFP) is modified to include porosity (LFPꞌ=LFP√φ). The original (surface) oil in place (OOIP) is generalized to represent both reservoir oil and reservoir gas condensate systems, using a consistent initial total formation volume factor definition (Bti) representing the ratio of a reservoir HCPV containing surface oil in a reservoir oil phase, a reservoir gas phase, or both phases. With known (a) well geometry, (b) fluid initialization (PVT and water saturation), (c) relative permeability relations, and (d) bottomhole pressure (BHP) time variation (above and below saturation pressure), three fundamental relationships exist in terms of LFPꞌ and OOIP. Numerical reservoir simulation is used to define these relationships, providing the foundation for numerical RTA, namely that wells: (1) with the same value of LFPꞌ, the gas, oil and water surface rates will be identical during infinite-acting (IA) behavior; (2) with the same ratio LFPꞌ/OOIP, producing GOR and water cut behavior will be identical for all times, IA and boundary dominated (BD); and (3) with the same values of LFPꞌ and OOIP, rate performance of gas, oil, and water be identical for all times, IA and BD. These observations lead to an efficient, semi-automated process to perform rigorous RTA, assisted by a symmetry element numerical model. The numerical RTA workflow proposed by Bowie and Ewert solves the inherent problems associated with complex superposition and multiphase flow effects involving time and spatial changes in pressure, compositions and PVT properties, saturations, and complex phase mobilities. The numerical RTA workflow decouples multiphase flow data (PVT, initial saturations and relative permeabilities) from well geometry and petrophysical properties (L, xf, h, nf, φ, k), providing a rigorous yet efficient and semi-automated approach to define production performance for many wells. Contributions include a technical framework to perform numerical RTA for unconventional wells, irrespective of fluid type. A suite of key diagnostic plots associated with the workflow is provided, with synthetic and field examples used to illustrate the application of numerical simulation to perform rigorous RTA. Semi-analytical models, time, and spatial superposition (convolution), pseudopressure and pseudotime transforms are not required.
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