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TripRec: An Efficient Approach for Trip Planning with Time Constraints

机译:TripRec:具有时间约束的旅行计划的有效方法

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摘要

The problem of trip planning with time constraints aims to find the optimal routes satisfying the maximum time requirement and possessing the highest attraction score. In this paper, a more efficient algorithm TripRec is proposed to solve this problem. Based on the principle of the Aprior algorithm for mining frequent item sets, our method constructs candidate attraction sets containing k attractions by using the join rule on valid sets consisting of k-1 attractions. After all the valid routes from the valid k-1 attraction sets have been obtained, all of the candidate routes for the candidate k-sets can be acquired through a route extension approach. This method exhibits manifest improvement of the efficiency in the valid routes generation process. Then, by determining whether there exists at least one valid route, the paper prunes some candidate attraction sets to gain all the valid sets. The process will continue until no more valid attraction sets can be obtained. In addition, several optimization strategies are employed to greatly enhance the performance of the algorithm. Experimental results on both real-world and synthetic data sets show that our algorithm has the better pruning rate and efficiency compared with the state-of-the-art method.
机译:具有时间约束的旅行计划问题旨在找到满足最大时间要求并具有最高吸引力分数的最优路线。为了解决这个问题,本文提出了一种更有效的TripRec算法。基于挖掘频繁项集的Aprior算法的原理,我们的方法通过对由k-1个景点组成的有效集进行联接,构造包含k个景点的候选景点集。在从有效的k-1个吸引力集中获得了所有有效的路线之后,可以通过路线扩展方法来获取候选k个集合的所有候选路线。该方法表现出有效路线生成过程中效率的明显提高。然后,通过确定是否存在至少一条有效路线,论文对一些候选吸引集进行修剪以获取所有有效集。该过程将继续进行,直到无法获得更多有效的吸引力为止。另外,采用了几种优化策略来大大提高算法的性能。在现实和综合数据集上的实验结果表明,与最新方法相比,我们的算法具有更好的修剪率和效率。

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