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Solving a stochastic multi-objective and multi-period hub location problem considering economic aspects by meta-heuristics: application in public transportation

机译:考虑到Meta-heuRistics的经济方面,解决随机多目标和多时期集线器定位问题:在公共交通中的应用

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摘要

In this paper, a multi-objective scenario based mathematical model is presented for the capacitated hub location problem in public transportation considering economic and investment aspects. Three objective functions are regarded in the presented mathematical model. The first one aims to minimise the total costs considering the possibility of investing the unused budget at each period. The second one aims to minimise the total processing time in the hub network at each period. The last one aims to minimise the maximum distance between each pair of origin-destination nodes in the network. To solve the model, three multi-objective meta-heuristic algorithms are developed, namely S metric selection evolutionary multi-objective optimisation algorithm (SMS-EMOA), multi-objective imperialist competitive algorithm (MOICA) and non-dominated sorting genetic algorithm (NSGA-II). Finally, developed algorithms are compared to each other based on several comparison measures using a relatively novel statistical approach.
机译:在本文中,考虑经济和投资方面的公共交通中电容中心位置问题呈现了基于多目标场景的数学模型。在呈现的数学模型中被认为是三个目标函数。第一个旨在尽量减少考虑在每个时期投资未使用预算的可能性的总成本。第二个目的是在每个时段最小化集线器网络中的总处理时间。最后一个目标是最小化网络中每对原始目的地节点之间的最大距离。为了解决模型,开发了三种多目标元启发式算法,即S度量选择进化多目标优化算法(SMS-Emoa),多目标帝国主义竞争算法(MOICA)和非主导分类遗传算法(NSGA -ii)。最后,基于使用相对新颖的统计方法的若干比较措施相互比较开发的算法。

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