改进基于吸引规律和拥挤距离的萤火虫多目标优化算法

Farid shayesteh, R. Moghaddam
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引用次数: 0

摘要

多目标优化问题被设计成同时最小化几个目标函数(有时是矛盾的)。在大多数情况下,目标是相互冲突的,这样一个目标的优化不会导致另一个目标的优化。因此,我们要达到一定的目标平衡来解决这些问题,这通常需要应用一种智能的方法。在这方面,元启发式算法的使用将与已解决的问题相关联。本文提出了一种基于吸引力和拥挤距离规律的多目标萤火虫优化方法。通过包含凸、非凸和多不连续凸Pareto前的三个有效测试函数对该方法的有效性进行了评价。仿真结果证实了所提出的方法在定义所有三个测试函数的帕累托前沿方面具有显著的准确性。仿真结果表明,与非支配排序遗传算法、蜜蜂算法、差分进化算法和强帕累托进化算法等多目标算法相比,该算法具有更高的精度和更快的收敛速度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Improving firefly-based multi-objective optimization based on attraction law and crowding distance
Multi-objective optimization problems are so designed that they simultaneously minimize several objectives functions (which are sometimes contradictory). In most cases, the objectives are in conflict with each other such that optimization of one objective does not lead to the optimization of another ones. Therefore, we should achieve a certain balance of goals to solve these problems, which usually requires the application of an intelligent method. In this regard, use of meta-heuristic algorithms will be associated with resolved problems. In this paper, we propose a new multi-objective firefly optimization method which is designed based on the law of attraction and crowding distance. The proposed methods efficiency has been evaluated by three valid test functions containing convex, nonconvex and multi discontinuous convex Pareto fronts. Simulation results confirm the significant accuracy of proposed method in defining the Pareto front for all three test functions. In addition, the simulation results indicates that proposed algorithm has higher accuracy and greater convergence speed, compared to other well known multi-objective algorithms such as non-dominated sorting genetic algorithm, Bees algorithm, Differential Evolution algorithm and Strong Pareto Evolutionary Algorithm.
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