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Semi-Analytical Modeling of Multi-Mechanism Gas Transport in ShaleReservoirs with Complex Hydraulic-Fracture Geometries by the BoundaryElement Method

机译:边界法与复合液压骨折几何形状多机制气体运输的半分析模型

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This work proposes a novel boundary-element based approach to model fluid transport in unconventionalshale gas reservoirs with complex hydraulic fracture networks.The fluid flow model employed in this workconsiders multiple fluid transport mechanisms identified in in gas transporting process in shale nanoporesincluding diffusion,sorption Kinetics,Knudsen diffusion,and sorbed-phase surface diffusion.Accordingly,two governing partial differential equations(PDEs)are written for free and sorbed gases.In the proposedmethod,boundary integral formulations are analytically derived using the fundamental solution of theLaplace Equation for two governing nonlinear PDEs and Green's second identity.The domain integralsconsidering the nonlinear terms due to multi-mechanism effects,are transformed into boundary integralsemploying the dual reciprocity method(DRM).The resulting boundary integral equations for free andsorbed gas later are solved in terms of a series of discrete nodes after coupling with fracture flow model.Thevalidity of proposed solution is verified using several case studies through comparison with a commercialfinite-element numerical simulator COMSOL.
机译:这项工作提出了一种基于边界元的基于边界元件的方法,其具有复杂的液压骨折内部气体储层中的流体输送方法。本工作用途中采用的流体流动模型在页岩纳米液相识扩散,吸附动力学中的气体输送过程中鉴定的多种流体输送机制, knudsen扩散和吸附相表面扩散。因此,两个控制的部分微分方程(PDE)是免费的,用于自由和吸附的气体。在预防方法中,使用Thelaplace方程的两个控制非线性PDE的基本解决方案来分析边界积分制剂和绿色的第二个身份。由于多机制效应,整合非线性术语的域被转换为二元互惠方法(DRM)的边界。在一系列离散的方面,稍后解决了用于自由和集中气体的边界整体方程耦合后的节点裂缝流模型。通过与商业优质元素数值模拟器COMSOL进行比较,使用多种案例研究来验证所提出的解决方案的性能。

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