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A Unified Finite Difference Model for The Simulation of Transient Flow in Naturally Fractured Carbonate Karst Reservoirs

机译:一种统一的有限差分模型,用于在天然裂缝碳酸盐岩储层中瞬态流动模拟

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The presence of cavities connected by fracture networks at multiple levels make the simulation of fluid flow in naturally fractured carbonate karst reservoirs a challenging problem.The challenge arises in properly treating the Darcy and non-Darcy flow in the different areas of fractured medium.In this paper, we present a single-phase transient flow model which is based on the Stokes-Brinkman equation and a generalized material balance equation.The generalized material balance equation proves to be exact in both cavities and porous media,and the Stokes-Brinkman equation mathematically combines Darcy and Stokes flow,thus allowing a seamless transition between the cavities and porous media with only minor amounts of perturbation introduced into the solutions.Finite differences are implemented for the solution of the proposed transient flow model.This solution method provides a smooth transition from standard multiple-porosity/permeability reservoir simulators and moreover,it is physically more straightforward, mathematically easier to derive and implement,and more apt to generalization from two-dimensional to three-dimensional cases than alternative techniques. Application of the derived transient flow model is shown by examples of three fine-scale 2-D geological models.The first two models,although simple,provide verification of the proposed transient flow model.The third example presents a more complex and realistic geological model derived from multiple-point statistics simulation technique with the second model used as the training image.The results of the third model form the foundation for future study of multi-phase and 3-D reservoir cases.
机译:在多个水平上通过断裂网络连接的空腔的存在使得在天然碎裂的碳酸盐岩储存器中的流体流动模拟了一个具有挑战性的问题。在裂缝介质的不同区域妥善处理达西和非达西流动时挑战是挑战。这纸张,我们介绍了一种基于Stokes-Brinkman方程和广义材料平衡方程的单相瞬态流量模型。广义材料平衡方程被证明是在空腔和多孔介质中准确,以及数学上的Stokes-Brinkman方程。结合达西和斯托克斯流量,从而允许腔体和多孔介质之间的无缝过渡,只有少量的扰动引入溶液中。对于所提出的瞬态流动模型的解决方案,实施了差异。本溶液方法提供了流动的过渡标准多孔隙度/渗透储层模拟器等等,它是物理的更直接的,数学上更容易导出和实现,并且更容易从二维到三维案例泛化而不是替代技术。衍生的瞬态流动模型的应用是通过三种微量2-D地质模型的例子示出的。前两种型号虽然简单,提供了所提出的瞬态流动模型的验证。第三个例子提出了更复杂和现实的地质模型源自多点统计仿真技术与用作训练形象的第二种模型。第三种模型的结果形成了多相和三维水库案的未来研究的基础。

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