Estimating the Support of a High-Dimensional Distribution
Neural Computation
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In this paper we afford the problem of estimating high density regions from univariate or multivariate data samples. To be more precise, we propose a method based on the use of functional data analysis techniques for the construction of smooth kernel functions oriented to solve the One-Class problem. The proposed kernels increase the precision of One-Class estimation procedures. The advantages of this new point of view are shown using data sets drawn from representative density functions.