Approximate nearest neighbors: towards removing the curse of dimensionality
STOC '98 Proceedings of the thirtieth annual ACM symposium on Theory of computing
Database-friendly random projections
PODS '01 Proceedings of the twentieth ACM SIGMOD-SIGACT-SIGART symposium on Principles of database systems
Random projection in dimensionality reduction: applications to image and text data
Proceedings of the seventh ACM SIGKDD international conference on Knowledge discovery and data mining
An elementary proof of a theorem of Johnson and Lindenstrauss
Random Structures & Algorithms
An Algorithmic Theory of Learning: Robust Concepts and Random Projection
FOCS '99 Proceedings of the 40th Annual Symposium on Foundations of Computer Science
IEEE Transactions on Knowledge and Data Engineering
Nearest-neighbor-preserving embeddings
ACM Transactions on Algorithms (TALG)
Random Projection RBF Nets for Multidimensional Density Estimation
International Journal of Applied Mathematics and Computer Science - Issues in Fault Diagnosis and Fault Tolerant Control
Pattern recognition algorithms based on space-filling curves and orthogonal expansions
IEEE Transactions on Information Theory
On the Performance of Clustering in Hilbert Spaces
IEEE Transactions on Information Theory
Dimensionality reduction using external context in pattern recognition problems with ordered labels
ICAISC'12 Proceedings of the 11th international conference on Artificial Intelligence and Soft Computing - Volume Part I
Fuzzy data mining: a literature survey and classification framework
International Journal of Networking and Virtual Organisations
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The dimensionality and the amount of data that need to be processed when intensive data streams are classified may occur prohibitively large. The aim of this paper is to analyze Johnson-Linden-strauss type random projections as an approach to dimensionality reduction in pattern classification based on K-nearest neighbors search. We show that in-class data clustering allows us to retain accuracy recognition rates obtained in the original high-dimensional space also after transformation to a lower dimension.