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Optimal design of groundwater remediation system using a probabilistic multi-objective fast harmony search algorithm under uncertainty

机译:不确定性下基于概率多目标快速和谐搜索算法的地下水修复系统优化设计

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This study develops a new probabilistic multi-objective fast harmony search algorithm (PMOFHS) for optimal design of groundwater remediation systems under uncertainty associated with the hydraulic conductivity (K) of aquifers. The PMORIS integrates the previously developed deterministic multiobjective optimization method, namely multi-objective fast harmony search algorithm (MOFHS) with a probabilistic sorting technique to search for Pareto-optimal solutions to multi-objective optimization problems in a noisy hydrogeological environment arising from insufficient K data. The PMOFFIS is then coupled with the commonly used flow and transport codes, MODFLOW and MT3DMS, to identify the optimal design of groundwater remediation systems for a two-dimensional hypothetical test problem and a three-dimensional Indiana field application involving two objectives: (i) minimization of the total remediation cost through the engineering planning horizon, and (ii) minimization of the mass remaining in the aquifer at the end of the operational period, whereby the pump-and-treat (PAT) technology is used to clean up contaminated groundwater. Also, Monte Carlo (MC) analysis is employed to evaluate the effectiveness of the proposed methodology. Comprehensive analysis indicates that the proposed PMOFES can find Pareto-optimal solutions with low variability and high reliability and is a potentially effective tool for optimizing multi-objective groundwater remediation problems under uncertainty. (C) 2014 Elsevier B.V. All rights reserved.
机译:这项研究开发了一种新的概率多目标快速和谐搜索算法(PMOFHS),用于在与含水层的水力传导率(K)相关的不确定性下优化地下水修复系统。 PMORIS将先前开发的确定性多目标优化方法(即多目标快速和声搜索算法(MOFHS))与概率排序技术相集成,以在嘈杂的水文地质环境中搜索由于K数据不足而导致的多目标优化问题的帕累托最优解。 。然后将PMOFFIS与常用的流量和运输代码MODFLOW和MT3DMS结合起来,以针对二维假设测试问题和涉及两个目标的三维印第安纳州野外应用确定地下水修复系统的最佳设计:(i)最大限度地减少整个工程规划周期内的总修复成本,以及(ii)最小化运营期结束时含水层中剩余的质量,从而使用泵处理技术(PAT)净化受污染的地下水。同样,采用蒙特卡洛(MC)分析来评估所提出方法的有效性。综合分析表明,提出的PMOFES可以找到变异性低,可靠性高的帕累托最优解,是不确定性条件下优化多目标地下水修复问题的潜在有效工具。 (C)2014 Elsevier B.V.保留所有权利。

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