Cluster Nested Loop k-Farthest Neighbor Join Algorithm for Spatial Networks

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초록

This paper considers k-farthest neighbor (kFN) join queries in spatial networks where the distance between two points is the length of the shortest path connecting them. Given a positive integer k, a set of query points Q, and a set of data points P, the kFN join query retrieves the k data points farthest from each query point in Q. There are many real-life applications using kFN join queries, including artificial intelligence, computational geometry, information retrieval, and pattern recognition. However, the solutions based on the Euclidean distance or nearest neighbor search are not suitable for our purpose due to the difference in the problem definition. Therefore, this paper proposes a cluster nested loop join (CNLJ) algorithm, which clusters query points (data points) into query clusters (data clusters) and reduces the number of kFN queries required to perform the kFN join. An empirical study was performed using real-life roadmaps to confirm the superiority and scalability of the CNLJ algorithm compared to the conventional solutions in various conditions.

키워드

cluster nested loop join; k-farthest neighbor join; spatial network; shared execution; REVERSE FURTHEST NEIGHBORS; ROAD NETWORKS; SHORTEST-PATH; QUERIES
제목
Cluster Nested Loop k-Farthest Neighbor Join Algorithm for Spatial Networks
저자
Cho, Hyung-Ju
DOI
10.3390/ijgi11020123
발행일
2022-02
유형
Article
저널명
ISPRS International Journal of Geo-Information
권
11
호
2