Querying Optimal Routes for Group Meetup

Motivated by location-based social networks which allow people to access location-based services as a group, we study a novel variant of optimal sequenced route ( OSR ) queries, optimal sequenced route for group meetup (OSR-G) queries. OSR-G query aims to find the optimal meeting POI (point of inter...

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Veröffentlicht in:Data science and engineering 2021-06, Vol.6 (2), p.180-191
Hauptverfasser: Chen, Bo, Zhu, Huaijie, Liu, Wei, Yin, Jian, Lee, Wang-Chien, Xu, Jianliang
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Sprache:eng
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Zusammenfassung:Motivated by location-based social networks which allow people to access location-based services as a group, we study a novel variant of optimal sequenced route ( OSR ) queries, optimal sequenced route for group meetup (OSR-G) queries. OSR-G query aims to find the optimal meeting POI (point of interest) such that the maximum users’ route distance to the meeting POI is minimized after each user visits a number of POIs of specific categories (e.g., gas stations, restaurants, and shopping malls) in a particular order. To process OSR-G queries, we first propose an OSR-Based ( OSRB ) algorithm as our baseline, which examines every POI in the meeting category and utilizes existing OSR (called E-OSR ) algorithm to compute the optimal route for each user to the meeting POI. To address the shortcomings (i.e., requiring to examine every POI in the meeting category) of OSRB , we propose an upper bound based filtering algorithm, called circle filtering ( CF ) algorithm, which exploits the circle property to filter the unpromising meeting POIs. In addition, we propose a lower bound based pruning ( LBP ) algorithm, namely LBP-SP which exploits a shortest path lower bound to prune the unqualified meeting POIs to reduce the search space. Furthermore, we develop an approximate algorithm, namely APS, to accelerate OSR-G queries with a good approximation ratio. Finally the experimental results show that both CF and LBP-SP outperform the OSRB algorithm and have high pruning rates. Moreover, the proposed approximate algorithm runs faster than the exact OSR-G algorithms and has a good approximation ratio.
ISSN:2364-1185
2364-1541
DOI:10.1007/s41019-021-00153-5