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- W3146741779 abstract "We prove a theorem, which, while it fits naturally into the Segal--Weinless approach to quantization seems to have been overlooked in the literature: Let (D,sigma) be a symplectic space, and T (t) a one parameter group of symplectics on (D,sigma). Let (H, 2Im) be a complex Hilbert space considered as a real symplectic space, and U(t) a one-parameter unitary group on H with strictly positive energy. Suppose there is a linear symplectic map K from D to H with dense range, intertwining T (t) and U(t). Then K is unique up to unitary equivalence." @default.
- W3146741779 created "2021-04-13" @default.
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- W3146741779 date "1979-08-01" @default.
- W3146741779 modified "2023-10-18" @default.
- W3146741779 title "Uniqueness result in the Segal--Weinless approach to linear Bose fields" @default.
- W3146741779 hasPublicationYear "1979" @default.
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