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Oil production optimization-A piecewise linear model, solved with two decomposition strategies

机译:石油生产优化-分段线性模型,通过两种分解策略求解

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摘要

This paper presents a new method for real-time optimization of process systems with a decentralized structure where the idea is to improve computational efficiency and transparency of a solution. The contribution lies in the application and assessment of the Lagrange relaxation and the Dantzig-Wolfe methods, which allows us to efficiently decompose a real-time optimization problem. Furthermore, all nonlinearities are modeled by piecewise linear models, resulting in a mixed integer linear program, with the added benefit that error bounds on the solution can be computed. The merits of the method are studied by applying it to a semi-realistic model of the Troll west oil rim, a petroleum asset with severe production optimization challenges due to rate dependent gas-coning wells. This study indicates that both the Lagrange relaxation and in particular the Dantzig-Wolfe approach offers an interesting option for complex production systems. Moreover, the method compares favorably with the non-decomposed method.
机译:本文提出了一种具有分散结构的过程系统实时优化的新方法,其思想是提高解决方案的计算效率和透明度。贡献在于拉格朗日松弛法和Dantzig-Wolfe方法的应用和评估,这使我们能够有效地分解实时优化问题。此外,所有非线性都通过分段线性模型进行建模,从而生成混合整数线性程序,其附加好处是可以计算解的误差范围。通过将其应用到Troll西部石油边缘的半现实模型中,研究了该方法的优点,该模型是石油天然气资产,由于依赖于速率的气锥井而面临着严重的生产优化挑战。这项研究表明,拉格朗日松弛法,特别是Dantzig-Wolfe法,为复杂的生产系统提供了一个有趣的选择。此外,该方法与非分解方法相比具有优势。

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