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Optimizing Unconventional Asset Development and Reserves Confidence With Portfolio Tradeoff Analysis

机译:优化非传统资产开发,对投资组合权衡分析的信心

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A multi-objective optimization algorithm was used to develop five-year capital plans for a portfolio of unconventional assets. The approach explored development plan tradeoffs, while considering statistical uncertainty of reserves additions. The objective was to apply the theory of multi-objective methods to an existing planning model, and to evaluate if such methods can provide greater knowledge, faster analysis, and better solutions. The tradeoff analysis workflow applied recent advances in constrained multi-objective optimization. A hybrid optimization algorithm, combining elements of mathematical programming and evolutionary computation, was used to calculate tradeoff frontiers under varying assumptions and constraints. Portfolio metrics included net present value, capital, reserve replacement ratio, capital effectiveness, production, reserves, and well counts. Statistical metrics were used to calculate uncertainty bounds (P10 and P90) on portfolio reserves additions, plus confidence factors for achieving given reserves targets. Constraints on drilling activity by area over time were also applied. The optimization algorithm successfully calculated tradeoff frontiers and efficient portfolios. The approach showed how tradeoff frontiers change with varying assumptions and constraints, and provided knowledge of strategic opportunities and limitations. The model enabled rapid replanning as objectives, constraints, and source data changed. The optimizer delivered better solutions than the previous planning model, and helped to identify short lists of optimized capital plans faster than otherwise possible. Reserves uncertainty metrics quantified the tradeoff between reserves targets and reserves confidence. The analysis revealed weaknesses of published uncertainty methods, and highlighted possible improvements for future research.
机译:使用多目标优化算法为向非传统资产组合制定五年的资本计划。该方法探索了发展计划权衡,同时考虑了储备的统计不确定性。目标是将多目标方法理论应用于现有的规划模型,并评估此类方法是否可以提供更大的知识,更快的分析和更好的解决方案。权衡分析工作流程应用最近的多目标优化中的最新进展。一种混合优化算法,数学规划和进化计算的组合元素,用于计算不同假设和约束下的权衡前沿。投资组合指标包括净目前价值,资本,储备替代率,资本效力,生产,储备和良好的数量。统计指标用于计算投资组合保留的不确定性界限(P10和P90),加上实现给定储备目标的置信因素。还应用了随时间钻取活动的限制。优化算法成功计算了权衡前沿和有效的投资组合。该方法展示了折衷前沿如何随着不同的假设和约束而改变,并提供了战略机会和限制的知识。该模型使得快速重新恢复为目标,约束和源数据。优化器提供比以前的计划模型更好的解决方案,并帮助识别比其他可能的优化资本计划的简短列表。储备不确定性指标量化了储备目标与保留信心之间的权衡。分析显示出版的不确定性方法的弱点,并强调了未来研究的可能改进。

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