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Improved binary artificial fish swarm algorithm for the 0-1 multidimensional knapsack problems

机译:改进的二进制人工鱼群算法用于0-1多维背包问题

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摘要

The 0-1 multidimensional knapsack problem (MKP) arises in many fields of optimization and is NP-hard. Several exact as well as heuristic methods exist. Recently, an artificial fish swarm algorithm has been developed in continuous global optimization. The algorithm uses a population of points in space to represent the position of fish in the school. In this paper, a binary version of the artificial fish swarm algorithm is proposed for solving the 0-1 MKP. In the proposed method, a point is represented by a binary string of 0/1 bits. Each bit of a trial point is generated by copying the corresponding bit from the current point or from some other specified point, with equal probability. Occasionally, some randomly chosen bits of a selected point are changed from 0 to 1, or 1 to 0, with an user defined probability. The infeasible solutions are made feasible by a decoding algorithm. A simple heuristic add_item is implemented to each feasible point aiming to improve the quality of that solution. A periodic reinitialization of the population greatly improves the quality of the solutions obtained by the algorithm. The proposed method is tested on a set of benchmark instances and a comparison with other methods available in literature is shown. The comparison shows that the proposed method gives a competitive performance when solving this kind of problems.
机译:0-1多维背包问题(MKP)出现在许多优化领域,并且是NP难题。存在几种精确的以及启发式的方法。最近,已经在连续的全局优化中开发了人工鱼群算法。该算法使用空间中的点来表示鱼在学校中的位置。本文提出了一种二进制形式的人工鱼群算法来求解0-1 MKP。在提出的方法中,点由0/1位的二进制字符串表示。通过以相等的概率从当前点或某个其他指定点复制相应的位来生成试验点的每个位。有时,选定点的一些随机选择的位会以用户定义的概率从0更改为1,或从1更改为0。通过解码算法使不可行的解决方案变得可行。对每个可行点实施一个简单的启发式add_item,旨在提高该解决方案的质量。总体的定期重新初始化极大地提高了该算法获得的解决方案的质量。所提出的方法在一组基准实例上进行了测试,并与文献中的其他方法进行了比较。比较表明,该方法在解决此类问题时具有竞争优势。

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