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Multi-objective optimization of oil well drilling using elitist non-dominated sorting genetic algorithm

机译:基于精英非支配排序遗传算法的油井多目标优化

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A multi-objective optimization of oil well drilling has been carried out using a binary coded elitist non-dominated sorting genetic algorithm. A Louisiana offshore field with abnormal formation pressure is considered for optimization. Several multi-objective optimization problems involving two-and three-objective functions were formulated and solved to fix optimal drilling variables. The important objectives are: (i) maximizing drilling depth, (ii) minimizing drilling time and (iii) minimizing drilling cost with fractional drill bit tooth wear as a constraint. Important time dependent decision variables are: (i) equivalent circulation mud density, (ii) drill bit rotation, (iii) weight on bit and (iv) Reynolds number function of circulating mud through drill bit nozzles. A set of non-dominated optimal Pareto frontier is obtained for the two-objective optimization problem whereas a non-dominated optimal Pareto surface is obtained for the three-objective optimization problem. Depending on the trade-offs involved, decision makers may select any point from the optimal Pareto frontier or optimal Pareto surface and hence corresponding values of the decision variables that may be selected for optimal drilling operation. For minimizing drilling time and drilling cost, the optimum values of the decision variables are needed to be kept at the higher values whereas the optimum values of decision variables are at the lower values for the maximization of drilling depth.
机译:已经使用二进制编码的精英非支配排序遗传算法对油井进行了多目标优化。考虑优化地层压力异常的路易斯安那州海上油田。提出并解决了涉及两个和三个目标函数的几个多目标优化问题,以固定最佳钻井变量。重要的目标是:(i)最大化钻孔深度;(ii)最小化钻孔时间;(iii)最小化钻孔成本,其中钻头的部分齿磨损为约束。重要的随时间变化的决策变量包括:(i)等效循环泥浆密度;(ii)钻头旋转;(iii)钻头重量;以及(iv)通过钻头喷嘴循环的泥浆的雷诺数函数。对于两目标优化问题,获得了一组非支配的最优帕累托边界,而对于三目标优化问题,则获得了一个非支配的最优帕累托面。根据所涉及的权衡,决策者可以从最佳帕累托边界或最佳帕累托曲面中选择任意点,从而可以为最佳钻井作业选择决策变量的相应值。为了使钻孔时间和钻孔成本最小化,需要将决策变量的最佳值保持在较高的值,而将决策变量的最佳值保持在较低的值以最大化钻孔深度。

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