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Bi-objective Orienteering: Towards a Dynamic Multi-objective Evolutionary Algorithm

机译:双目标定向越野:朝着动态多目标进化算法发展

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We tackle a bi-objective dynamic orienteering problem where customer requests arise as time passes by. The goal is to minimize the tour length traveled by a single delivery vehicle while simultaneously keeping the number of dismissed dynamic customers to a minimum. We propose a dynamic Evolutionary Multi-Objective Algorithm which is grounded on insights gained from a previous series of work on an a-posteriori version of the problem, where all request times are known in advance. In our experiments, we simulate different decision maker strategies and evaluate the development of the Pareto-front approximations on exemplary problem instances. It turns out, that despite severely reduced computational budget and no oracle-knowledge of request times the dynamic EMOA is capable of producing approximations which partially dominate the results of the a-posteriori EMOA and dynamic integer linear programming strategies.
机译:我们解决了双向目标动态定向运动问题,随着时间的流逝,客户的需求不断增加。目标是最大程度地减少单个送货车辆旅行的行程,同时将被解雇的动态客户的数量保持在最低水平。我们提出了一种动态的进化多目标算法,该算法基于对问题的后验版本的先前系列工作所获得的见解,在该版本中,所有请求时间都是事先已知的。在我们的实验中,我们模拟了不同的决策者策略,并在示例性问题实例上评估了Pareto前沿逼近的发展。事实证明,尽管极大地减少了计算预算并且没有请求时间的预兆,但是动态EMOA仍能够产生近似值,这些近似值在一定程度上支配了后验EMOA和动态整数线性规划策略的结果。

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