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Multiobjective orienteering problem with time windows: An ant colony optimization algorithm

机译:带时间窗的多目标定向运动问题:蚁群优化算法

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The orienteering problem with time windows (OPTW) deals with the problem about selecting a set of points of interest and then determining the route to visit them under the time window constraints. In the classical OPTW each candidate point of interest is associated with a profit value, and the objective is to maximize the total profit. In this study, we extend the problem and allow each point to have multiple profit values, which could reflect different aspects of consideration. We propose an ant colony optimization (ACO) algorithm to solve the multiobjective OPTW (MOOPTW) with the goal of finding the set of Pareto optimal solutions. To our best knowledge, this is the first study to address the MOOPTW with comprehensive numerical experiments. Our algorithm is a decomposition-based one, which decomposes the multiobjective optimization problem into single-objective sub-problems. Pheromone matrices are associated with sub-problems. We also incorporate path-relinking and propose several strategies. We apply our algorithm to solve 76 public benchmark instances and offer the list of non-dominated solutions to facilitate performance comparison in future researches.
机译:带有时间窗口的定向越野问题(OPTW)处理有关选择一组兴趣点,然后确定在时间窗口约束下访问它们的路线的问题。在经典OPTW中,每个候选兴趣点都与利润值相关联,目的是使总利润最大化。在这项研究中,我们扩展了问题,并允许每个点具有多个利润值,这可能反映出考虑的不同方面。我们提出了一种蚁群优化(ACO)算法来解决多目标OPTW(MOOPTW),目的是找到一组帕累托最优解。据我们所知,这是首次针对MOOPTW进行综合数值实验的研究。我们的算法是基于分解的算法,它将多目标优化问题分解为单目标子问题。信息素矩阵与子​​问题相关。我们还结合了路径重新链接并提出了几种策略。我们将我们的算法用于解决76个公共基准实例,并提供非主导解决方案的列表,以方便将来的研究中进行性能比较。

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