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A Two-stage Scheduling Problem Arising from Locomotive Dispatching in Mine Railway

机译:矿山铁路机车调度产生的两阶段调度问题

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A locomotive dispatching problem arose from a coal mining area in 1950's: 2n jobs are executed by a locomotive, where n preceding jobs J_i with deadlines d_i (1 ≤ i ≤n) represent sending empty cars to n pits from the central station, while n successive jobs J'_i with release dates r'_i (1≤ i ≤ n) represent drawing back the loaded cars from n pits to the station; in order to reduce the detaining and increase the turnover rate of freight cars, we are asked to find a schedule of the locomotive so that the maximum flow-time is minimized. Here, the flow-time of a job is the difference between the deadline and the starting time (for a preceding job) or between the completion time and the release date (for a successive job). The present paper studies this two-stage single machine scheduling problem. The main result is a polynomial algorithm for solving it. Meanwhile, two variant models are discussed, one is easier and one is harder. The algorithms here can be regarded as generalizations of the EDD-ERD rule.
机译:1950年代的一个煤矿地区出现了机车调度问题:机车执行了2n个工作,其中前n个工作J_i的最后期限为d_i(1≤i≤n)表示将空车从中央车站发送到n个矿井,而n具有发布日期r'_i(1≤i≤n)的连续作业J'_i表示将装载的汽车从n个维修站撤回至车站;为了减少扣留和提高货车的周转率,我们要求找到机车的时间表,以使最大的流动时间最小化。在此,作业的流动时间是截止日期与开始时间(对于先前的作业)之间的差额,或者是完成时间与发布日期(对于后续的作业)之间的差额。本文研究了两阶段单机调度问题。主要结果是用于求解它的多项式算法。同时,讨论了两种变体模型,一种更容易,一种更难。这里的算法可以看作是EDD-ERD规则的概括。

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