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A Stochastic Approach to Well Spacing Optimization of Oil Reservoirs

机译:油藏井间距优化的随机方法

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The subject of well spacing is one of importance in thepetroleum industry. The well itself plays a very significantrole in the development of the oil and gas reservoirs andin the control of the recovery process. However,determination of appropriate well spacing for maximumeconomic oil recovery and investment optimization hasbeen a complicated and controversial issue in oil fielddevelopment.Previous papers on this subject have concentrated ondeterministic evaluation of optimum well spacing tomaximize returns on investment. A stochastic approachto fully account for uncertainties in input variables isproposed in this paper.An analytical approach is used in developing theoptimization model from an economic view point. Themodel is tested with one of the reservoirs of a NigerDelta field. Non-linear programming application is usedto estimate the optimum well spacing from a populationof input variables of different probability distribution.Uncertainty analysis is carried out using CrystallBall.The result from the study carried out on the shallow anddeep levels of a swamp field located in the Niger Delta,Nigeria gave the optimum well spacing for maximumreturns on investment. Unlike the deterministicapproach, the stochastic approach provided reasonablebounds for NPV that reflects the uncertainties associatedwith the input variables.The optimum well spacing falls within reasonablebounds for field optimization and maximization of returnson investment. The combination of non-linearprogramming tool and stochastic approach provides acost effective method in getting a quicker solution to theproblem of well spacing.
机译:井间距的主题是工业工业的重要性之一。井本身在油气藏的发展中发挥了非常显着的探测器,而恢复过程的控制是在恢复过程的控制中。然而,确定适当的间隔,用于最大程度的溢油和投资优化,对油田开发的复杂和有争议的问题。这一主题的另一种论文集中了对最佳井间距截止截止值的截止值的投资回报。在本文中,随机方法完全占输入变量中的不确定性。分析方法用于从经济观点开发优化模型。用奈姆德拉领域的一个储存器测试了Themodel。非线性编程应用程序用于估计来自不同概率分布的输入变量的最佳阱间距。使用晶体进行不同的分析。研究来自位于尼日尔的沼泽领域的浅升天水平上进行三角洲,尼日利亚为投资的最佳间距提供了最佳的间隔。与确定性的人不同,随机方法提供了对NPV的合理,反映了与输入变量相关联的不确定性。最佳井间距在合理的井间间距下降,以进行现场优化和最大化的Returnson Investment。非线性应用工具和随机方法的组合提供了acoSt有效方法在井间距的问题上获得更快的解决方案。

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