Reproducing kernel Hilbert space: Difference between revisions

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Revision as of 15:23, 31 March 2007

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In [[functional analysis]] (a branch of [[mathematics]]), a '''reproducing kernel Hilbert space''' is a [[function space]] in which pointwise evaluation is a [[bounded operator|continuous linear functional]]. Equivalently, they are spaces that can be defined by '''reproducing kernels'''. The subject was originally and simultaneously developed by [[Nachman Aronszajn]] (1907-1980) and [[Stephan Bergman]] (1895-1987) in [[1950]].