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An efficient genetic algorithm for multi-objective solid travelling salesman problem under fuzziness

机译:模糊多目标固体旅行商问题的有效遗传算法

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In this paper, we have presented a multi-objective solid travelling salesman problem (TSP) in a fuzzy environment. The attraction of the solid TSP is that a traveller visits all the cities in his tour using multiple conveyance facilities. Here we consider cost and time as two objectives of the solid TSP. The objective of the study is to find a complete tour such that both the total cost and the time are minimized. We consider travelling costs and times for one city to another using different conveyances are different and fuzzy in nature. Since cost and time are considered as fuzzy in nature, so the total cost and the time for a particular tour are also fuzzy in nature. To find out Pareto-optimal solution of fuzzy objectives we use fuzzy possibility and necessity measure approach. A multi-objective genetic algorithm with cyclic crossover, two-point mutation, and refining operation is used to solve the TSP problem. In this paper a multi-objective genetic algorithm has been modified by introducing the refining operator. Finally, experimental results are given to illustrate the proposed approach; experimental results obtained are also highly encouraging.
机译:在本文中,我们提出了模糊环境下的多目标固体旅行商问题(TSP)。可靠的TSP的吸引力在于,旅行者在旅行中使用多种运输工具参观了所有城市。在这里,我们将成本和时间视为可靠TSP的两个目标。该研究的目的是找到一个完整的旅程,以使总成本和时间最小化。我们认为,使用不同的交通工具从一个城市到另一个城市的旅行成本和时间本质上是不同且模糊的。由于成本和时间本质上被认为是模糊的,因此特定旅行的总成本和时间本质上也是模糊的。为了找出模糊目标的帕累托最优解,我们使用了模糊可能性和必要性度量方法。一种具有循环交叉,两点突变和提炼操作的多目标遗传算法被用来解决TSP问题。通过引入精炼算子,对多目标遗传算法进行了改进。最后,通过实验结果说明了该方法的有效性。获得的实验结果也令人鼓舞。

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