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APPLICATION OF FITNESS SWITCHING GENETIC ALGORITHM FOR SOLVING 0-1 KNAPSACK PROBLEM

机译:健身开关遗传算法在解决0-1背包问题中的应用

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Fitness switching genetic algorithm is a sort of genetic algorithm, which was initially developed for solving combinatorial optimization problems with rare feasible solutions. Compared to previous genetic algorithms, fitness switching genetic algorithm has three distinguishing procedures including fitness switching, fitness leveling and simple local search, which enable the infeasible solutions to be included within the population. Consequently, fitness switching genetic algorithm can effectively explore the search space of given problem by utilizing infeasible solutions, even if it is difficult to find arbitrary feasible solutions. On the contrary, 0-1 knapsack problem is a well-known combinatorial optimization problem that typically has many feasible solutions, and this paper aims to apply fitness switching genetic algorithm to solve this problem in order to investigate applicability of the algorithm. To this end, fitness switching, fitness leveling and simple local search procedures are tailored to 0-1 knapsack problem, and a revised algorithm structure is proposed. Consequently, this paper demonstrates that combinatorial optimization problems with many feasible solutions also can be solved by applying fitness switching genetic algorithm. Especially, fitness switching genetic algorithm is easy to implement in that it does not require repair or penalization procedures for handling infeasible solutions.
机译:适应度转换遗传算法是一种遗传算法,最初是为解决具有罕见可行解的组合优化问题而开发的。与以前的遗传算法相比,适应度转换遗传算法具有三种区分程序,包括适应度转换,适应度平衡和简单的局部搜索,这使得不可行的解决方案可以包含在总体中。因此,即使很难找到任意可行的解决方案,适应度转换遗传算法也可以利用不可行的解决方案有效地探索给定问题的搜索空间。相反,0-1背包问题是众所周知的组合优化问题,通常具有许多可行的解决方案,并且本文旨在应用适应度切换遗传算法来解决该问题,以研究该算法的适用性。为此,针对0-1背包问题调整了适应度切换,适应度平衡和简单的本地搜索过程,并提出了一种改进的算法结构。因此,本文证明了应用适应度切换遗传算法也可以解决具有许多可行解的组合优化问题。特别地,适应性切换遗传算法易于实施,因为它不需要用于处理不可行解决方案的维修或惩罚程序。

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