Down the Rabbit Hole: Robust Proximity Search in Sublinear Space

Computer Science – Computational Geometry

Scientific paper

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Scientific paper

For a set of n points in $\Re^d$, and parameters k and {\epsilon}, we present a data structure that answers (1 + {\epsilon})-approximate k nearest neighbor queries in logarithmic time. Surprisingly, the space used by the data-structure is O(n/k), that is, the space used is sublinear in the input size if k is sufficiently large. Our approach provides a novel way to summarize geometric data, such that meaningful proximity queries on the data can be carried out using this sketch.

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