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A Numerical and Experimental Procedure to Estimate Grid Based Effective Permeability Tensor for Geothermal Reservoirs

机译:基于网格的地热储层有效渗透张量估算的数值和实验程序

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摘要

Natural fractures have strong effect on controlling fluid flow in geothermal reservoirs due to their high permeability compared to the surrounding rock matrix. The challenge in simulation of fractured reservoirs is to efficiently determine the grid based effective permeability tensor distribution. One of the powerful techniques presented to date to simulate fluid flow is the discrete fracture model. In this approach fluid flow is simulated through individual fractures, however, an enormous amount of computation time and resources are needed to solve flow equations for medium to high fracture density reservoirs. In this paper a numerical model to calculate grid based effective permeability for randomly oriented discrete fractured networks using boundary element method is presented. Laplace and Poisson equations are used for calculationof effective permeability tensor for each grid block efficiently. An innovative laboratory procedure was used to verify the numerically derived grid based effective permebaility. Glass bead models with very low matrix permeability and containing single and multiple interconnected fractures are constructed for this purpose. Displacement tests are carried out for single phase flow. Finally the grid based effective permeability tensor model is used to develop a k-tensor map for soultz geothermal reservoir. A range of pressure and production data for a given well orientation (injection and production wells) is presented.
机译:天然裂缝与周围岩石基质相比具有较高的渗透率,因此对控制地热储层中的流体流动具有强大的影响。裂缝储层模拟中的挑战是有效确定基于网格的有效渗透率张量分布。迄今为止提出的用于模拟流体流动的强大技术之一是离散裂缝模型。在这种方法中,通过单个裂缝模拟流体流动,但是,需要大量的计算时间和资源来求解中等至高裂缝密度油藏的流动方程。本文提出了一种基于边界元方法的随机定向离散裂隙网络基于网格的有效渗透率计算模型。拉普拉斯(Laplace)和泊松(Poisson)方程用于有效计算每个网格块的有效渗透率张量。一种创新的实验室程序被用来验证基于数值网格的有效渗透率。为此,构建了具有极低基体渗透率并包含单个和多个相互连接的裂缝的玻璃珠模型。对单相流进行位移测试。最终,基于网格的有效渗透率张量模型被用来为soultz地热储层开发一个k张量图。给出了给定井方向(注入井和生产井)的一系列压力和生产数据。

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