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Urban water resources planning by using a modified particle swarm optimization algorithm

机译:改进粒子群算法的城市水资源规划

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A new optimization algorithm by coupling the mutation process to the particle swarm optimization (PSO) is developed in this paper. This algorithm, entitled particle swarm optimization with mutation similarity (PSOMS), is successfully applied to an urban water resources management problem for the large city of Tabriz, Iran. The objective functions of the optimization problem are to minimize the cost, maximize water supply and minimize the environmental hazards. The constraints are physical limits such as pipelines capacity, ground water, the demand and the impact of conservation tools. Due to the parameters uncertainty, the water supply objective is modeled with fuzzy set theory and the objectives are then combined with compromise programming. The resulted single objective is solved using PSOMS, and its efficiency is then compared with the basic PSO and two kinds of genetic algorithms. Among them, PSOMS shows rapid convergence and suitable results compared to other methods. PSOMS is also improved to provide the Pareto frontier, which is needed to proper selecting of the optimal solutions in the uncertain conditions. Finally, the diversity of solutions is checked based on an indicator of the distances between different solutions, which show the efficiency of the PSOMS algorithm with respect to the genetic algorithm. Then by using the non-symmetric Kalai-Smorodinsky method a guideline is provided for comfort selection of the most preferred solution in the Pareto frontier. Based on these outcomes, the multi-objective PSOMS provides more appropriate results needed for urban systems management.
机译:本文提出了一种将变异过程与粒子群优化算法相结合的优化算法。该算法名为“具有变异相似性的粒子群优化(PSOMS)”算法,已成功应用于伊朗大不里士大城市的城市水资源管理问题。优化问题的目标功能是最小化成本,最大化供水量和最小化环境危害。限制条件是物理限制,例如管道容量,地下水,需求和保护工具的影响。由于参数不确定性,使用模糊集理论对供水目标进行建模,然后将目标与折衷规划相结合。使用PSOMS求解得到的单个目标,然后将其效率与基本PSO和两种遗传算法进行比较。其中,与其他方法相比,PSOMS显示出快速收敛和合适的结果。 PSOMS也得到了改进,以提供帕累托边界,这是在不确定条件下正确选择最佳解决方案所必需的。最后,基于不同解决方案之间距离的指标来检查解决方案的多样性,这表明了PSOMS算法相对于遗传算法的效率。然后,通过使用非对称的Kalai-Smorodinsky方法,提供了一条准则,用于舒适地选择帕累托边界中最优选的解决方案。基于这些结果,多目标PSOMS提供了城市系统管理所需的更合适的结果。

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