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A branch-cut-and-price algorithm for the traveling salesperson problem with hotel selection

机译:酒店选择旅行销售人员问题的分支 - 减价算法

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摘要

The Traveling Salesperson Problem with Hotel Selection (TSPHS) is a realistic extension of the classic Traveling Salesperson Problem recently introduced to the literature. In the TSPHS, there is a time limit that restricts the visits that can be performed in a single day. Therefore, several days may be necessary to visit all clients. The salesperson has to spend the night in one of the available hotels. Previous works focus mainly on metaheuristics and on MIP formulations. This work presents a sophisticated exact algorithm for the TSPHS, a Branch-Cut-and-Price (BCP) algorithm that includes and adapts several features found in state-of-the-art algorithms for vehicle routing. In that algorithm, columns correspond to possible salesperson day trips; subtour elimination cuts, 2-path cuts, and limited-memory subset row cuts are separated. Computational results show that many medium-sized instances, having up to 75 clients and 20 hotels, can be solved to optimality, as well as some larger instances from the literature, with up to 225 clients. (C) 2020 Elsevier Ltd. All rights reserved.
机译:酒店选择(TSPH)的旅行销售人员问题是最近引入文学的经典旅行销售人员问题的现实延伸。在TSPH中,存在限制可以在一天中执行的访问的时间限制。因此,可能需要几天来访问所有客户。销售人员必须在可用的酒店中度过夜晚。以前的作品主要集中在Metaheuristics和MIP配方上。这项工作提出了一种复杂的TSPH精确算法,包括和适应现有技术算法中发现的若干特征的特定精确算法。在该算法中,列对应于可能的销售人员一日游;分离子从消除剪切,2路径和有限的内存子集行切割。计算结果表明,许多中型实例,拥有多达75名客户和20家酒店,可以解决最优性,以及来自文献的一些更大的实例,最多225名客户。 (c)2020 elestvier有限公司保留所有权利。

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