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The Traveling Salesman Problem with Job-times (TSPJ)

机译:作业时间的旅行推销员问题(TSPJ)

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This paper explores a problem related to both the Traveling Salesman Problem and Scheduling Problem where a traveler moves through n locations (nodes), visits all locations and each location exactly once to assign and initiate one of n jobs, and then returns to the first location. After initiation of a job, the traveler moves to the next location immediately and the job continues autonomously. This is representative of many practical scenarios including autonomous robotics, equipment maintenance, highly automated manufacturing, agricultural harvesting, and disaster recovery. The goal is to minimize the time of completion of the last job, i.e. makespan. Although the makespan objective typically is used in scheduling problems, the transportation times can be significant relative to the processing time, and this changes the optimization considerations. We refer to this problem as the Traveling Salesman Problem with Job-times (TSPJ) and present a mathematical formulation and local search improvement heuristics for it. Computational experience in solving the TSPJ using both commercial solvers and heuristics is reported. (C) 2021 Elsevier Ltd. All rights reserved.
机译:本文探讨了与旅行推销员问题和调度问题相关的问题,其中旅行者通过n个位置(节点),访问所有位置和每个位置一次,精确地分配和发起n作业之一,然后返回到第一个位置。在启动工作后,旅行者立即移动到下一个位置,工作继续自主地继续。这是许多实际情景的代表,包括自主机器人,设备维护,高度自动化制造,农业收获和灾难恢复。目标是最大限度地减少上一份工作的时间,即Makespan。虽然MakeSpan目标通常用于调度问题,但是运输时间相对于处理时间可能是显着的,并且这改变了优化考虑因素。我们将此问题称为Wab-times(TSPJ)的旅行推销员问题,并为其提供数学制定和本地搜索改进启发式。报告了使用商业求解器和启发式解决TSPJ的计算经验。 (c)2021 elestvier有限公司保留所有权利。

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