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An Efficient Mimetic Finite Difference Method For Multiphase Flow In Fractured Reservoirs

机译:裂缝储层中多相流动的高效模拟有限差分方法

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Modelling fluid flows in fractured reservoirs is crucial to many recent engineering and applied science research.Various numerical methods have been applied,including finite element methods,finite volume methods.These approaches have inherent limitations in accuracy and application.Considering these limitations,in this paper,we present a novel mimetic finite difference (MFD) framework to simulate two phase flow accurately in fracture reservoirs.A novel MFD method is proposed for simulating multiphase flow through fractured reservoirs by taking advantage of unstructured mesh.Our approach combines MFD and finite volume (FV) methods.Darcy's equation is discreted by MFD method,while the FV method is used to approximate the saturation equation.The resulting system of equations is then imposed with suitable physical coupling conditions along the matrix/fracture interfaces.This coupling conditions at the interfaces between matrix and fracture flow involve only the centroid pressure of fractures,which brings some simplification in analysis.The proposed approach is applicable for three dimensional systems.Moreover,it is applicable in arbitrary unstructured gridcells with full-tensor permeabilities.Some examples are implemented to show the performance of MFD method.The results showed a big potential of our method to simulate the flow problems with high accuracy and application.
机译:裂缝储层中的造型流体流动对许多最近的工程和应用科学研究来说至关重要。应用了数值方法,包括有限元方法,有限的体积方法。这篇论文中的方法具有隐含的局限性。 ,我们提出了一种新型模拟有限差异(MFD)框架,以模拟骨折储存器中精确地模拟两相流量。提出了通过利用非结构化网格来模拟裂缝储层的多相流动模拟多相流动。CFD和有限卷( FV)methods.Darcy的方程由MFD方法离散化,而FV方法用于近似方程的饱和方程。得到的系统随后与沿着矩阵/断裂interfaces.This在界面处偶合条件合适的物理偶联条件强加在基质和骨折流动之间只涉及Fractur的质心压在分析中带来了一些简化的es。所提出的方法适用于三维系统.Orouse,它适用于具有全张力渗透性的任意非结构化栅格。实施例以显示MFD方法的性能。结果显示了一个我们的方法模拟了高精度和应用的流量问题的潜力。

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