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Semi-Hilbert space : ウィキペディア英語版 | Semi-Hilbert space In mathematics, a semi-Hilbert space is a generalization of a Hilbert space in functional analysis, in which, roughly speaking, the inner product is required only to be positive semi-definite rather than positive definite, so that it gives rise to a seminorm rather than a vector space norm. The quotient of this space by the kernel of this seminorm is also required to be a Hilbert space in the usual sense. == References ==
* (Optimal Interpolation in Semi-Hilbert Spaces )
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