In this paper, we provide an overview of fast nearest-neighbor search algorithms based on an &approxima-tion}elimination' framework under a class of elimination rules, namely, partial distance elimination, hypercube elimination and absolute-error-inequality elimination derived from approximations of
A fast nearest neighbor search algorithm by filtration
โ Scribed by Sung-Hyuk Cha; Sargur N. Srihari
- Publisher
- Elsevier Science
- Year
- 2002
- Tongue
- English
- Weight
- 169 KB
- Volume
- 35
- Category
- Article
- ISSN
- 0031-3203
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โฆ Synopsis
Classifying an unknown input is a fundamental problem in Pattern Recognition. One standard method is "nding its nearest neighbors in a reference set. It would be very time consuming if computed feature by feature for all templates in the reference set; this namK ve method is O(nd) where n is the number of templates in the reference set and d is the number of features or dimension. For this reason, we present a technique for quickly eliminating most templates from consideration as possible neighbors. The remaining candidate templates are then evaluated feature by feature against the query vector. We utilize frequencies of features as a pre-processing to reduce query processing time burden. Our approach is simple to implement and achieves great speedup experimentally. The most notable advantage of the new method over other existing techniques occurs where the number of features is large and the type of each feature is binary although it works for other type features. We improved our OCR system at least twice (without a threshold) or faster (with higher threshold value) by using the new algorithm.
๐ SIMILAR VOLUMES
In this paper we consider fast nearest-neighbor search techniques based on the projections of Voronoi regions. The Voronoi diagram of a given set of points provides an implicit geometric interpretation of nearest-neighbor search and serves as an important basis for several proximity search algorithm