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贪婪封装二进制差分进化算法求解高维背包问题
引用本文:钱淑渠,叶永强,武慧虹.贪婪封装二进制差分进化算法求解高维背包问题[J].控制与决策,2016,31(5):817-822.
作者姓名:钱淑渠  叶永强  武慧虹
作者单位:南京航空航天大学自动化学院;安顺学院数理学院
基金项目:

国家自然科学基金项目(61304146, 61473145);贵州省教育厅优秀科技创新人才奖励计划项目(黔教合KY字[2014]255);贵州省科学技术基金项目(20152002).

摘    要:提出一种处理高维背包问题(KP)的贪婪封装二进制差分进化算法(GPBDE),并设计了一种贪婪封装的修补策略处理不可行解.为了提高种群的多样性及算法的全局搜索能力,对适应度较低的个体执行对偶变换.数值实验选取4种KP对GPBDE的优化能力进行测试,并将所提出的算法与4种同类算法进行比较,结果表明,GPBDE具有较强的寻优和约束处理能力,且收敛速度较快.

关 键 词:背包问题  贪婪封装  约束处理  二进制  差分进化
收稿时间:2015/4/21 0:00:00
修稿时间:2015/9/28 0:00:00

Binary differential evolution algorithm with greedy packaging to solve high-dimensional knapsack problem
QIAN Shu-qu YE Yong-qiang WU Hui-hong.Binary differential evolution algorithm with greedy packaging to solve high-dimensional knapsack problem[J].Control and Decision,2016,31(5):817-822.
Authors:QIAN Shu-qu YE Yong-qiang WU Hui-hong
Abstract:

A binary differential evolution algorithm with greedy packaging(GPBDE) is proposed to solve high-dimensional knapsack problems(KPs). A repair strategy with greedy packaging is developed to handle infeasible individuals. To improve population diversity and the ability of global search, a dual transformation is applied to a small number of individuals with lower fitness. To verify the optimization ability of GPBDE, four high-dimensional KPs are used in numerical experiments, and four peer algorithms are also compared with GPBDE. Experimental results show that the GPBDE is superior to other algorithms in finding excellent solutions and handling constraints, and exhibits a fast convergence speed.

Keywords:

knapsack problem|greedy packaging|constraint handling|binary|differential evolution

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