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Analytical and Numerical Solutions for Multiple-Matrix in Fractured Reservoirs: Application to Conventional and Unconventional Reservoirs

机译:裂缝储层多矩阵的分析与数值解:常规和非传统水库的应用

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In this paper we present a new method to model heterogeneity and flow channeling in petroleum reservoirs-specially reservoirs containing interconnected microfractures. The method is applicable both to conventional and unconventional reservoirs where the interconnected microfractures form the major flow path. The flow equations, which could include flow contributions from matrix blocks of various size, permeability and porosities, are solved by the Laplace transform analytical solutions and finite-difference numerical solutions. The accuracy of flow from and into nano-Darcy matrix blocks is of great interest to those dealing with unconventional reservoirs; thus, matrix flow equations are solved using both pseudo-steady- state (PSS) and un-steady-state (USS) formulations and the results are compared. The matrix blocks can be of different sizes and properties within the representative elementary volume (REV) in the analytical solutions, and within each control volume (CV) in the numerical solutions. While the analytical solutions were developed for slightly compressible rock-fluid linear systems, the numerical solutions are general and can be used for non- linear multi-phase, multi-component flow problems. The mathematical solutions were used to analyze the long-term performance of a gas well and an oil well in two separate unconventional reservoirs. Finally, the formulations were used to assess enhanced oil recovery potential from a typical nano- Darcy matrix block. It is concluded that matrix contribution to flow is very slow in a typical low-permeability unconventional reservoir and much of the enhanced production is from the fluids contained in the microfractures than in the matrix. In addition to field applications, the mathematical formulations and solution methods are presented in a transparent fashion to allow easy utilization of the techniques for reservoir and engineering applications.
机译:在本文中,我们提出了一种新方法来模拟石油储层的异质性和流动窜流的特殊储层的互联微磨损。该方法适用于常规和非传统的储层,其中互连的微折应形成主要流动路径。可以包括来自各种尺寸,渗透率和孔隙率的矩阵块的流动贡献通过拉普拉斯变换分析解决方案和有限差分数值解决方案来解决。从纳米达西矩阵块的流量的准确性对处理非传统水库的人来说非常兴趣;因此,使用伪稳态(PSS)和未稳态(USS)制剂来解决矩阵流程方程,并比较结果。矩阵块可以是分析解决方案中的代表基本体积(Rev)中的不同尺寸和属性,并且在数值解决方案中的每个控制体积(CV)内。虽然为略微可压缩的岩石流体线性系统开发了分析解决方案,但数值溶液是通用的,并且可以用于非线性多相多相的多分量流动问题。数学解决方案用于分析气井的长期性能,并在两个独立的非传统储层中的油井。最后,使用该制剂来评估来自典型的纳米达锡块的增强的储油电位。结论是,在典型的低渗透性上,矩阵对流动的贡献非常慢,非常规储层,大部分增强的生产来自含有微磨术中的流体而不是基质。除了现场应用之外,数学制剂和解决方案方法以透明的方式呈现,以便易于利用储层和工程应用的技术。

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