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A Combined Finite-Element and Finite-Volume Method in Reservoir Simulation

机译:储层仿真中的组合有限元和有限体积法

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A decoupled algorithm which combines finite-element and finite-volume method (FEM & FVM) for reservoir simulation is presented in the paper. The governing equations of fluid flowing in porous medium are decoupled to solve unknown parameters of pressure and saturation. The convective term of saturation equation is calculated by FVM, while the other terms and the pressure equation are solved by FEM, new method is proposed to make the two methods compatible in one FEM program: the flux are calculated element by element, that is, in each element, local flux of all the nods belong to the element are calculated, then the superposition principle is applied to obtain total flux of every nods as load term, then the saturation can be solved by classic FEM. A water displacing oil problem is calculated based on the method mentioned above. Results show that the method combines the advantages of FEM and FVM, the difficulties of solving saturation with FEM can be consequently solved. Also, the application of decoupled algorithms can greatly reduce storage demands and computational complexity, thus make the simulation more efficiency.
机译:本文提出了一种结合有限元和有限体积法(FEM&FVM)的分离算法。流动在多孔介质中流动的控制方程分离以解决压力和饱和度的未知参数。饱和方程的对流术语由FVM计算,而其他术语和压力方程由FEM解决,提出了新方法,使得在一个有限元程序中兼容的两种方法:通过元素计算磁通量,即,在每个元素中,计算所有点头的局部通量属于元素,然后施加叠加原理以获得每个点头作为负载项的总通量,然后通过经典的FEM来解决饱和度。基于上述方法计算水位油问题。结果表明,该方法结合了有限元和FVM的优点,因此可以解决求解FEM的饱和的困难。此外,解耦算法的应用可以大大降低存储需求和计算复杂性,从而使模拟更高效率。

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