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On Different Facets of Regularization Theory
Journal article

On Different Facets of Regularization Theory

Abstract

This review provides a comprehensive understanding of regularization theory from different perspectives, emphasizing smoothness and simplicity principles. Using the tools of operator theory and Fourier analysis, it is shown that the solution of the classical Tikhonov regularization problem can be derived from the regularized functional defined by a linear differential (integral) operator in the spatial (Fourier) domain. State-of-the-art …

Authors

Chen Z; Haykin S

Journal

Neural Computation, Vol. 14, No. 12, pp. 2791–2846

Publisher

MIT Press

Publication Date

December 1, 2002

DOI

10.1162/089976602760805296

ISSN

0899-7667