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首页> 外文期刊>Journal of Petroleum Exploration and Production Technology >Quantifying uncertainty in infill well placement using numerical simulation and experimental design: case study
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Quantifying uncertainty in infill well placement using numerical simulation and experimental design: case study

机译:使用数值模拟和实验设计量化填充井布置中的不确定性:案例研究

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The risky nature of petroleum exploration and production requires that the decisions on reservoir management must consider uncertainties and risks associated with all proposed development programmes. The primary objective of the case study was to evaluate infill drilling potentials. However, the selection of type and placement of the proposed infill wells has been a challenge due to the presence of large number of uncertainty. The study utilized numerical simulation, pressure, and saturation maps to determine infill well location and its optimal placement within the reservoir. Evaluation and selection of infill opportunity was carried out by simulating reservoir incremental oil production and water breakthrough time from vertical and horizontal wells completed within the reservoir sub-regions. For proxy modeling, Placket–Burman and uniform design were integrated. Quadratic response surface was developed and validated. For uncertainty quantification, a full Bayesian treatment of uncertainty was performed using Markov Chain Monte Carlo. The posterior summaries of the parameters along side their uncertainties given by P2.5?%, P10?%, P50?%, P97.5?%, and P90?% quartiles were identified for investment decisions. The methodology is straight forward, easy and can be applied in other fields for the assessment of infill opportunity involving infill location, selection, and placement as well its associated risks for optimal return on investment.
机译:石油勘探和生产的风险性质要求储层管理决策必须考虑与所有拟议的开发计划相关的不确定性和风险。案例研究的主要目的是评估填充钻探潜力。然而,由于存在大量的不确定性,选择拟议的填充井的类型和位置一直是一个挑战。该研究利用数值模拟,压力和饱和度图来确定填充井的位置及其在储层中的最佳位置。通过模拟储层分区内已完成的垂直和水平井的储层增量油产量和水突破时间,进行了赋值机会的评估和选择。对于代理建模,将Placket–Burman和统一设计集成在一起。开发并验证了二次响应面。对于不确定性量化,使用马尔可夫链蒙特卡洛法对不确定度进行了完整的贝叶斯处理。确定参数的后验总结以及P2.5%,P10%,P50%,P97.5%和P90 %%四分位数给出的不确定性,以进行投资决策。该方法简单易行,可用于评估填充机会的其他领域,涉及填充位置,选择和放置以及与之相关的最佳投资回报风险。

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