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Dynamic Stochastic Orienteering Problems for Risk-Aware Applications

机译:适用于风险意识应用程序的动态随机定向越野问题

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Orienteering problems (OPs) are a variant of the well-known prize-collecting traveling salesman problem, where the salesman needs to choose a subset of cities to visit within a given deadline. OPs and their extensions with stochastic travel times (SOPs) have been used to model vehicle routing problems and tourist trip design problems. However, they suffer from two limitations - travel times between cities are assumed to be time independent and the route provided is independent of the risk preference (with respect to violating the deadline) of the user. To address these issues, we make the following contributions: We introduce (1) a dynamic SOP (DSOP) model, which is an extension of SOPs with dynamic (time-dependent) travel times; (2) a risk-sensitive criterion to allow for different risk preferences; and (3) a local search algorithm to solve DSOPs with this risk-sensitive criterion. We evaluated our algorithms on a real-world dataset for a theme park navigation problem as well as synthetic datasets employed in the literature.
机译:定向越野问题(OP)是著名的奖赏旅行售货员问题的一种变体,售货员需要在给定的期限内选择一个城市子集进行参观。 OP及其具有随机行驶时间(SOP)的扩展已用于对车辆路线问题和游客出行设计问题进行建模。但是,它们受到两个限制-假定城市之间的旅行时间与时间无关,并且提供的路线与用户的风险偏好(违反期限)无关。为了解决这些问题,我们做出了以下贡献:我们引入(1)动态SOP(DSOP)模型,该模型是SOP的动态(与时间相关)旅行时间的扩展; (2)风险敏感的标准,以考虑不同的风险偏好; (3)一种本地搜索算法,可以使用这种风险敏感的准则来解决DSOP。我们针对主题公园导航问题的实际数据集以及文献中采用的综合数据集对算法进行了评估。

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