Hilbert space

(redirected from Complex Hilbert space)
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  • noun

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a metric space that is linear and complete and (usually) infinite-dimensional

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b] [rho] (t) dt = 1, [rho]f, [rho]g [member of] L ([a, b],H), (H, <[dot],[dot]>) is a real or complex Hilbert space and f : [a, b] [right arrow] H is Bochner measurable and such that either
Let H be a separable complex Hilbert space with an orthonormal basis [f.
This note is set in the context of a complex Hilbert space (H, [less than]*/*[greater than]).
Let H be an infinite-dimensional complex Hilbert space, and B [H] the unital Banach algebra of all (bounded linear) operators on H, where I denotes the identity in B[H].
Let H be an infinite dimensional complex Hilbert space.