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A Semi-Implicit Approach for Integrated Reservoir and Surface Network Simulation

机译:集成储层和表面网络仿真的半隐含方法

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Conventionally, methods of coupling reservoirs and surface networks are categorized into implicit and explicit approaches. The term implicit coupling indicates the two simulators solve unknowns together, simultaneously or iteratively. While explicit coupling indicates the two simulators solve unknowns sequentially and exchange their boundary conditions at the last coupled time t~n. The explicit approach is straightforward to implement in existing reservoir and surface network models and is widely used. Explicit coupling does have drawbacks, however; as well rate and pressure oscillations are often observed. In this paper, a new semi-implicit method for coupled simulation is presented. This technique stabilizes and improves the accuracy of the coupled model. The semi-implicit coupling overcomes the problems found in explicit coupling methods without requiring the complexity of a fully implicit coupled model. The new approach predicts inflow performance relationship (IPR) curves at the next coupled time t~(n+1) by simultaneously conducting well tests for all wells in the reservoir before actually taking the required timestep. All wells first simultaneously flow to the next coupled time t~(n+1) with the well rates unchanged from the last coupled timestep. The timestep is rewound, and all well rates are reduced by a uniform fraction and then simultaneously flow again to t~(n+1). By extrapolating the resulting well pressures, the well’s shut-in pressures at time t~(n+1) are determined and thus straight line IPRs are produced. The new IPR curves better approximates each well’s drainage region at t~(n+1) and each well’s shut-in pressure at t~(n+1) which helps to stabilize the explicitly coupled model. The new coupling technique normally does not require iteration between the reservoir and surface network and normally has the stability and accuracy characteristics of an implicitly coupled approach. Since the well tests already account for individual well drainage regions, explicit knowledge of the well drainage region is not required. Due to the stabilized IPR, the approach has also been found to reduce the overall computational time when compared with explicit coupling. Applications of the new approach are presented which show significant improvements over explicit coupling in both stability and accuracy.
机译:传统上,耦合储存器和表面网络的方法分类为隐含和明确的方法。术语隐式耦合表示两种模拟器同时或迭代地解决未知数。虽然显式耦合表示两个模拟器依次解决未知并在最后耦合时间t〜n处交换它们的边界条件。在现有的储层和表面网络模型中实现显式方法是直接的,并且被广泛使用。然而,显式耦合确实具有缺点;通常观察到速率和压力振荡。在本文中,提出了一种用于耦合模拟的新的半隐式方法。该技术稳定并提高了耦合模型的准确性。半隐式耦合克服了显式耦合方法中发现的问题,而不需要完全隐含的耦合模型的复杂性。新方法通过在实际采用所需的时间,通过同时对储层中的所有井进行井进行井进行井测试来预测下一个耦合时间t〜(n + 1)的流入性能关系(IPR)曲线。所有孔都首先同时流到下一个耦合时间t〜(n + 1),从最后耦合的时间步来不变。时间戳是反向的,并且所有良好的速率都会通过均匀的分数减少,然后再次流动至T〜(n + 1)。通过推断所得到的井压力,确定在时间t〜(n + 1)的井的关闭压力,从而产生直线IPRS。新的IPR曲线更好地近似于T〜(n + 1)的井的排水区,并且在t〜(n + 1)处的每个孔的间歇压力有助于稳定明确耦合的模型。新的耦合技术通常不需要在储存器和表面网络之间进行迭代,并且通常具有隐式耦合方法的稳定性和精度特性。由于井测试已经考虑了个体井排水区,因此不需要明确了解井排水区。由于稳定的知识产病商,还发现该方法与明确耦合相比,减少了整体计算时间。提出了新方法的应用,其在稳定性和准确性中显式耦合显着改善。

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