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A Bus Driver Scheduling Problem: a new mathematical model and a GRASP approximate solution

机译:公交车司机调度问题:一个新的数学模型和一个GRASP近似解决方案

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This paper addresses the problem of determining the best scheduling for Bus Drivers, a $mathcal{NP}$ -hard problem consisting of finding the minimum number of drivers to cover a set of Pieces-Of-Work (POWs) subject to a variety of rules and regulations that must be enforced such as spreadover and working time. This problem is known in literature as Crew Scheduling Problem and, in particular in public transportation, it is designated as Bus Driver Scheduling Problem. We propose a new mathematical formulation of a Bus Driver Scheduling Problem under special constraints imposed by Italian transportation rules. Unfortunately, this model can only be usefully applied to small or medium size problem instances. For large instances, a Greedy Randomized Adaptive Search Procedure (GRASP) is proposed. Results are reported for a set of real-word problems and comparison is made with an exact method. Moreover, we report a comparison of the computational results obtained with our GRASP procedure with the results obtained by Huisman et al. (Transp. Sci. 39(4):491–502, 2005).
机译:本文解决了确定公交车司机最佳调度的问题,这是一个难题,包括找出覆盖一组工作件(POW)的最低人数的司机,而这些工作件受多种因素的影响。必须执行的规则和规定,例如分摊和工作时间。该问题在文献中被称为乘员调度问题,尤其是在公共交通中,它被称为公交驾驶员调度问题。我们提出了在意大利交通法规强加的特殊约束下公交驾驶员调度问题的新数学公式。不幸的是,该模型只能有效地应用于中小型问题实例。对于大型实例,提出了贪婪随机自适应搜索过程(GRASP)。报告了一系列实词问题的结果,并使用精确的方法进行了比较。此外,我们报告了将GRASP程序获得的计算结果与Huisman等人获得的结果进行比较。 (Transp。Sci。39(4):491-502,2005)。

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