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Publication:3202694
zbMath0715.46031MaRDI QIDQ3202694
Publication date: 1989
Full work available at URL: https://eudml.org/doc/196459
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an inner product space is complete iff it possesses at least one nonzero frame functionsystems of closed subspaces possess at least one nonzero signed measure
Hilbert and pre-Hilbert spaces: geometry and topology (including spaces with semidefinite inner product) (46C05) Free probability and free operator algebras (46L54) Noncommutative probability and statistics (46L53) Noncommutative measure and integration (46L51)
Related Items (6)
Gleason's theorem and completeness criteria ⋮ Bibliography on quantum logics and related structures ⋮ Quantum logics and completeness criteria of inner product spaces ⋮ Regular measures and inner product spaces ⋮ Unnamed Item ⋮ D-test spaces and difference posets
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