Distances and kernels based on cumulative distribution functions
Hongjun Su; Hong Zhang Department of Computer Science and Information Technology, Armstrong State University, Savannah, GA, USA
Abstract
Similarity and dissimilarity measures such as kernels and distances are key components of classification and clustering algorithms. We propose a novel technique to construct distances and kernel functions between probability distributions based on cumulative distribution functions. The proposed distance measures incorporate global discriminating information and can be computed efficiently.
Keywords
Cumulative distribution function
Distance
Kernel
Similarity
1 Introduction
A kernel is a similarity measure that is the key component ...
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