Applying m-Mutation Operator in Genetic Algorithm to Solve Permutation Problems

D. N. Mudaliar, N. Modi
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引用次数: 4

Abstract

Routing problems, scheduling problems, transportation scheduling problems are interesting problems and variants of Permutation problems. The intention of solving these problems is to find a better path (solution) among enormous, feasible, available solutions. The better (or best) solution should provide a cost effective path which would enable a anyone (or device) to travel to all the given cities (location) one and only once and finally return to the starting city(location). Approaches like Brute Force would not work since it is not feasible to calculate cost for all the possible paths (because rise in the number of cities would exponentially increase the number of all possible permutation of cities). Approaches like heuristics can be trusted reasonably as it uses reduced amount of computing power. Heuristic techniques are used because it gives quick and better solution even if it does not guarantee the best solution. In this research work, the authors propose a mutation operator called (m - mutation) that could be applied in genetic algorithm to solve permutation problems. The efficiency of the proposed mutation operator is compared with the efficiency of existing mutation operators in solving the same permutation problem and the results are encouraging.
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在遗传算法中应用m-突变算子求解置换问题
路线问题、调度问题、运输调度问题都是有趣的问题,是置换问题的变体。解决这些问题的目的是在众多的、可行的、可用的解决方案中找到一条更好的路径(解决方案)。更好的(或最佳的)解决方案应该提供一种具有成本效益的路径,使任何人(或设备)能够一次且仅一次地前往所有给定的城市(位置),并最终返回起始城市(位置)。像Brute Force这样的方法是行不通的,因为计算所有可能路径的成本是不可行的(因为城市数量的增加会成倍地增加城市所有可能排列的数量)。像启发式这样的方法可以合理地信任,因为它使用的计算能力较少。使用启发式技术是因为它提供了快速和更好的解决方案,即使它不能保证最佳解决方案。在本研究中,作者提出了一种可应用于遗传算法中求解排列问题的变异算子(m - mutation)。将所提出的变异算子与现有变异算子在求解相同排列问题上的效率进行了比较,结果令人鼓舞。
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