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The traveling salesman problem with time-dependent service times

机译:服务时间与时间有关的旅行推销员问题

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摘要

This paper introduces a version of the classical traveling salesman problem with time-dependent service times. In our setting, the duration required to provide service to any customer is not fixed but defined as a function of the time at which service starts at that location. The objective is to minimize the total route duration, which consists of the total travel time plus the total service time. The proposed model can handle several types of service time functions, e.g., linear and quadratic functions. We describe basic properties for certain classes of service time functions, followed by the computation of valid lower and upper bounds. We apply several classes of subtour elimination constraints and measure their effect on the performance of our model. Numerical results obtained by implementing different linear and quadratic service time functions on several test instances are presented. (C) 2015 Elsevier B.V. and Association of European Operational Research Societies (EURO) within the International Federation of Operational Research Societies (IFORS). All rights reserved.
机译:本文介绍了一个带有时间依赖性服务时间的经典旅行推销员问题。在我们的设置中,向任何客户提供服务所需的持续时间不是固定的,而是根据该位置开始服务的时间来定义的。目的是最小化总路线持续时间,该总路线持续时间包括总行驶时间加上总服务时间。所提出的模型可以处理几种类型的服务时间函数,例如线性和二次函数。我们描述了某些类型的服务时间函数的基本属性,然后描述了有效的上下限。我们应用了几类子行程消除约束,并测量了它们对模型性能的影响。给出了通过在几个测试实例上实现不同的线性和二次服务时间函数而获得的数值结果。 (C)2015年Elsevier B.V.和国际运营研究学会联合会(IFORS)中的欧洲运营研究学会协会(EURO)。版权所有。

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