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Dimensionality Reduction Approach for Many-Objective Vehicle Routing Problem with Demand Responsive Transport

机译:需求响应运输的多目标车辆路径问题的降维方法

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Demand Responsive Transport (DRT) systems emanate as a substitute to face the problem of volatile, or even inconstant, demand, occurring in popular urban transport systems. This paper is focused in the Vehicle Routing Problem with Demand Responsive Transport (VRP-DRT), a type of transport which enables passengers to be taken to their destination, as a shared service, trying to minimize the company costs and offer a quality service taking passengers on their needs. A many-objective approach is applied in VRPDRT in which seven different objective functions are used. To solve the problem through traditional multi-objective algorithms, the work proposes the usage of cluster analysis to perform the dimensionaly reduction task. The seven functions are then aggregated resulting in a bi-objective formulation and the algorithms NSGA-II and SPEA 2 are used to solve the problem. The results show that the algorithms achieve statistically different results and NSGA-II reaches a greater number of non-dominated solutions when compared to SPEA 2. Furthermore, the results are compared to an approach proposed in literature that uses another way to reduce the dimensionality of the problem in a two-objective formulation and the cluster analysis procedure is proven to be a competitive methodology in that problem. It is possbile to say that the behavior of the algorithm is modified by the way the dimensionality reduction of the problem is made.
机译:需求响应运输(DRT)系统是替代品,以应对在流行的城市运输系统中出现的需求不稳定甚至不稳定的问题。本文着重于需求响应运输的车辆路线问题(VRP-DRT),这是一种运输方式,它使乘客能够作为一种共享服务被带到目的地,以尽量减少公司成本并提供优质的服务。乘客的需求。在VRPDRT中应用了多目标方法,其中使用了七个不同的目标函数。为了通过传统的多目标算法解决该问题,该工作提出了使用聚类分析来执行降维任务。然后将这七个功能汇总在一起,得出一个双目标公式,并且使用算法NSGA-II和SPEA 2解决了该问题。结果表明,与SPEA 2相比,该算法在统计上可获得不同的结果,并且NSGA-II获得了更多的非支配解。此外,还将该结果与文献中提出的使用另一种方法来减小维数的方法进行了比较。两目标表述中的问题和聚类分析程序被证明是解决该问题的一种竞争方法。可以说,通过减少问题的维数来修改算法的行为。

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