首页> 外文会议>5th International Workshop on Approximation Algorithms for Combinatorial Optimization APPROX 2002, Sep 17-21, 2002, Rome, Italy >Non-abusiveness Helps: An O(1)-Competitive Algorithm for Minimizing the Maximum Flow Time in the Online Traveling Salesman Problem
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Non-abusiveness Helps: An O(1)-Competitive Algorithm for Minimizing the Maximum Flow Time in the Online Traveling Salesman Problem

机译:非滥用帮助:O(1)竞争算法,用于最小化在线旅行推销员问题中的最大流动时间

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In the online traveling salesman problem OLTSP requests for visits to cities arrive online while the salesman is traveling. We study the F_(max)-OLTSP where the objective is to minimize the maximum flow time. This objective is particularly interesting for applications. Unfortunately, there can be no competitive algorithm, neither deterministic nor randomized. Hence, competitive analysis fails to distinguish online algorithms. Not even resource augmentation which is helpful in scheduling works as a remedy. This unsatisfactory situation motivates the search for alternative analysis methods. We introduce a natural restriction on the adversary for the F_(max)-OLTSP on the real line. A non-abusive adversary may only move in a direction if there are yet unserved requests on this side. Our main result is an algorithm which achieves a constant competitive ratio against the non-abusive adversary.
机译:在在线旅行推销员问题中,OLTSP要求在旅行推销员旅行时在线访问城市。我们研究F_(max)-OLTSP,其目的是使最大流动时间最小化。该目标对于应用特别有趣。不幸的是,没有确定性的或随机的竞争算法。因此,竞争分析无法区分在线算法。甚至没有对调度有帮助的资源增加作为补救措施。这种不令人满意的情况促使人们寻找替代分析方法。对于实线上的F_(max)-OLTSP,我们在对手身上引入了自然限制。非滥用的对手只有在这一方尚未提出要求时,才可以朝一个方向移动。我们的主要结果是一种算法,该算法可实现对非滥用对手的恒定竞争率。

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