Kernelized Locality-Sensitive Hashing
Authors:
- 8 November 2011
- journal article
- Published by Institute of Electrical and Electronics Engineers (IEEE) in IEEE Transactions on Pattern Analysis and Machine Intelligence
- Vol. 34 (6) , 1092-1104
Abstract
Fast retrieval methods are critical for many large-scale and data-driven vision applications. Recent work has explored ways to embed high-dimensional features or complex distance functions into a low-dimensional Hamming space where items can be efficiently searched. However, existing methods do not apply for high-dimensional kernelized data when the underlying feature embedding for the kernel is unknown. We show how to generalize locality-sensitive hashing to accommodate arbitrary kernel functions, making it possible to preserve the algorithm's sublinear time similarity search guarantees for a wide class of useful similarity functions. Since a number of successful image-based kernels have unknown or incomputable embeddings, this is especially valuable for image retrieval tasks. We validate our technique on several data sets, and show that it enables accurate and fast performance for several vision problems, including example-based object classification, local feature matching, and content-based retrieval.Keywords
This publication has 42 references indexed in Scilit:
- Learning The Discriminative Power-Invariance Trade-Off2007
- Local Features and Kernels for Classification of Texture and Object Categories: A Comprehensive StudyInternational Journal of Computer Vision, 2006
- Scalable Recognition with a Vocabulary Tree2006
- Sub-linear Indexing for Large Scale Object Recognition2005
- Locality-sensitive hashing scheme based on p-stable distributions2004
- Fast pose estimation with parameter-sensitive hashing2003
- Shape indexing using approximate nearest-neighbour search in high-dimensional spaces2002
- Approximate nearest neighbors1998
- Satisfying general proximity / similarity queries with metric treesInformation Processing Letters, 1991
- An Algorithm for Finding Best Matches in Logarithmic Expected TimeACM Transactions on Mathematical Software, 1977