Abstract

Given a set of objects and a query q, a point p is q's reverse k nearest neighbour R$$k$$kNN if q is one of p's k-closest objects. R$$k$$kNN queries have received significant research attention in the past few years. However, we realise that the state-of-the-art algorithm, SLICE, accesses many objects that do not contribute to its $${\text {R}kNN} $$RkNN results when running the filtering phase, which deteriorates the query performance. In this paper, we propose a novel R$$k$$kNN algorithm with pre-computation by partitioning the data space into disjoint rectangular regions and constructing the guardian set for each region R. We guarantee that, for each q that lies in R, its R$$k'$$k'NN results are only affected by the objects in R's guardian set, where $$k' \le k$$k'≤k. The advantage of this approach is that the results of a query $$q\in R$$q∈R can be computed by using SLICE on only the objects in its guardian set instead of using the whole dataset. Our comprehensive experimental study on synthetic and real datasets demonstrates the proposed approach is the most efficient algorithm for R$$k$$kNN.

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