多目标背包问题的粒子群优化分析

Zhuo Liu
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引用次数: 3

摘要

基于粒子群算法(PSO),采用两种方法求解多目标背包问题,该问题是一个具有多目标函数的背包问题。一种是加权法,根据实际需求赋予每个目标函数一定的权重,将多目标问题转化为单目标问题,然后利用粒子群算法求解。另一种是非劣解法:PSO与非劣解相结合。因此,在最终结果中会显示出更多可行的解决方案,决策者可以根据价值的表现选择最佳解决方案。实验表明,在求解多目标背包问题时,非劣法优于加权法,因为前者对决策者更方便,而且不依赖于权重,而权重对决策者很重要,可能会使决策者感到困惑。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An Analysis of Particle Swarm Optimization of Multi-objective Knapsack Problem
Based on the Particle Swarm Optimization (PSO), two methods are adopted to solve the multi-objective knapsack problem, which is a knapsack problem with multiple objective functions. One is the weighted method: each objective function is given a certain weight according to the actual demand, so the multi-objective problem is transformed into an one objective problem and then PSO is used to solve it. Another one is the method of non-inferior solution: PSO is combined with the non-inferior solution. Therefore, more feasible solutions are shown in the final result, and the decision-maker can select the best solution according to the performance of values. The experiment shows that to solve the multi-objective knapsack problem, the non-inferior method is better than the weighted method because the former is more convenient for decision-makers and does not depend on the weights, which is important for the latter and may confuse the decision-maker.
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