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- W2078351440 abstract "Unitary equivalence between the ideal and feasible phases is proven. The ideal phase can be described by the phase operator D${mathrm{^}}_{mathrm{RNS}}$, constructed from the relative-number states, and the feasible phase considered here is characterized by the Shapiro-Wagner phase operator D${mathrm{^}}_{mathrm{SW}}$. The unitary operator W^ satisfying D${mathrm{^}}_{mathit{S}mathit{W}}$=W^D${mathrm{^}}_{mathrm{RNS}}$W^ $^{mathrm{ifmmode^circelsetextdegreefi{}}}$ and D${mathrm{^}}_{mathrm{RNS}}$=W^ $^{mathrm{ifmmode^circelsetextdegreefi{}}}$D${mathrm{^}}_{mathrm{SW}}$W^ is derived. :" @default.
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- W2078351440 date "1994-09-01" @default.
- W2078351440 modified "2023-09-25" @default.
- W2078351440 title "Unitary equivalence between ideal and feasible phases" @default.
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- W2078351440 doi "https://doi.org/10.1103/physreva.50.2785" @default.
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