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A new discrete electromagnetism-based meta-heuristic for solving the multidimensional knapsack problem using genetic operators

机译:一种新的基于离散电磁的元启发式算法,用于利用遗传算子求解多维背包问题

摘要

The Standard Electromagnetism-like Mechanism (SEM) is one of the swarm-based optimization methods which is examined in this paper. The SEM works based on the charges in electrons and hence its operators have been especially designed for continuous space problems. Although the SEM was successfully applied to the standard optimization problems, it was not that notable when it came to tackling discrete space problems. This shortcoming was obvious when the SEM was applied to some standard discrete problems such as Travelling Salesman Problem, Nurse Scheduling Problem, etc. In this paper, a modified SEM called Discrete Electromagnetism-like Mechanism is proposed which utilizes Genetic Algorithm (GA) operators to work in discrete spaces. In fact, the vector calculations (which are at the heart of the SEM) in the SEM are replaced by specific types of GA operators to determine the effects that particles have on one another. Also, a new operator based on the principles of quantum mechanics is proposed which further improves the performance of the method. In our experiments, the proposed algorithm is applied to a well-studied discrete space problem called Multidimensional Knapsack Problem (MKP). All tests are done on standard problems of the MKP and the results are reported and compared with several stochastic population-based optimization methods. Experiments showed that the proposed algorithm not only found comparable (and even better in some cases) solutions for the standard problems of the MKP, but also took much less computational time (75% improvement in average in comparison to other methods).
机译:标准电磁式机制(SEM)是本文研究的基于群体的优化方法之一。 SEM是基于电子中的电荷工作的,因此它的运算符是专门为解决连续空间问题而设计的。尽管SEM已成功地应用于标准优化问题,但在解决离散空间问题时并没有那么明显。当将SEM应用到一些标准离散问题(如旅行商问题,护士计划问题等)时,这种缺点就很明显。本文提出了一种改进的SEM,称为离散电磁式机制,它利用遗传算法(GA)算子在离散空间中工作。实际上,SEM中的矢量计算(这是SEM的核心)被特定类型的GA运算符取代,以确定粒子彼此之间的影响。此外,提出了一种基于量子力学原理的新算子,它进一步提高了该方法的性能。在我们的实验中,所提出的算法被应用到一个经过深入研究的离散空间问题,称为多维背包问题(MKP)。所有测试均针对MKP的标准问题进行,并报告了结果,并与几种基于随机总体的优化方法进行了比较。实验表明,所提出的算法不仅为MKP的标准问题找到了可比的(甚至在某些情况下甚至更好)的解决方案,而且所花费的计算时间也更少(与其他方法相比平均提高了75%)。

著录项

  • 作者

    Bonyadi M.; Li X.;

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  • 年度 2012
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  • 原文格式 PDF
  • 正文语种 eng
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