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Adjoint-Based Well-Placement Optimization Under Production Constraints

机译:基于伴随的良好放置优化在生产限制下

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Determining the optimal location of wells with the aid of an automated search algorithm can significantly increase a project's Net Present Value (NPV) as modeled in a reservoir simulator. This paper has two main contributions: first to determine the effect of production constraints on optimal well locations, and second to determine optimal well locations using a gradient-based optimization method. Our approach is based on the concept of surrounding the wells whose locations have to be optimized by so-called pseudo-wells. These pseudo-wells produce or inject at a very low rate, and thus have a negligible influence on the overall flow throughout the reservoir. The gradients of NPV over the lifespan of the reservoir with respect to flow rates in pseudo-wells are computed using an adjoint model. These are subsequently used to approximate ‘improving directions’, i.e. directions in which to move the wells to achieve an increased NPV, based on which improving well positions can be determined. The main advantage over previous approaches, such as finite difference or stochastic perturbation methods, is that the method computes improving directions for all wells in only one forward and one backward (adjoint) simulation. The process is repeated until no further improvements are obtained. The method is illustrated by two waterflooding examples. In the first the location of a single injector is optimized to maximize NPV. Starting from four different initial injector locations the algorithm converges to four similar local optima. The second example involves optimization of the locations of 9 producers and 4 injectors. Starting from two different initial well configurations we obtain nearly the same (local) optimum.
机译:借助自动搜索算法确定井的最佳位置可以显着增加项目的净现值(NPV),如在储库模拟器中建模。本文有两个主要贡献:首先要确定生产限制对最佳井位置的影响,并使用基于梯度的优化方法确定最佳井位置。我们的方法是基于周围井的概念,其位置必须通过所谓的伪井优化。这些伪井以非常低的速率产生或注射,因此对整个储层的整体流动有可忽略不计的影响。使用伴随模型计算储存器的寿命的NPV的梯度,相对于伪孔的流速。这些随后用于近似“改善方向”,即移动井以实现增加的NPV的方向,基于可以确定的改善井位置。对先前方法的主要优点,例如有限差分或随机扰动方法,是该方法仅计算仅在一个前进和一个向后(伴随)模拟中的所有孔的提高方向。重复该过程,直到没有得到进一步的改进。该方法由两个水顶例示出。在首先,单个注射器的位置优化以最大化NPV。从四个不同的初始注射器位置开始,算法会收敛到四个相似的本地OptimA。第二个例子涉及优化9个生产商和4个注射器的位置。从两种不同的初始配置开始,我们获得了几乎相同(本地)最佳的。

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