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- W2029667843 startingPage "1934" @default.
- W2029667843 abstract "The transition probability $P$ in the optical adiabatic rapid passage is calculated for a two-level model with dephasing. In the limit $frac{{T}_{2}}{{ensuremath{tau}}_{p}}ensuremath{rightarrow}0$, where ${T}_{2}$ is the dephasing time and ${ensuremath{tau}}_{p}$ is the time scale of passage through the resonance region, $P$ is given by $P=frac{[1ensuremath{-}mathrm{exp}(ensuremath{-}frac{ensuremath{pi}{ensuremath{chi}}^{2}}{|stackrel{ifmmode dot{}else .{}fi{}}{ensuremath{omega}}|})]}{2}$ in which $ensuremath{chi}$ is the Rabi flopping frequency at resonance and $stackrel{ifmmode dot{}else .{}fi{}}{ensuremath{omega}}$ is the time derivative of the offset angular frequency. Generally, $P$ takes its maximum value at an intermediate $stackrel{ifmmode dot{}else .{}fi{}}{ensuremath{omega}}$ for fixed $ensuremath{chi}$ and is bounded by the above formula and by $P=1ensuremath{-}mathrm{exp}(ensuremath{-}frac{ensuremath{pi}{ensuremath{chi}}^{2}}{2|stackrel{ifmmode dot{}else .{}fi{}}{ensuremath{omega}}|})$, which gives the asymptotic value in the limit $frac{{T}_{2}}{{ensuremath{tau}}_{p}}ensuremath{rightarrow}ensuremath{infty}$." @default.
- W2029667843 created "2016-06-24" @default.
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- W2029667843 date "1987-05-11" @default.
- W2029667843 modified "2023-09-25" @default.
- W2029667843 title "Population Inversion in Optical Adiabatic Rapid Passage with Phase Relaxation" @default.
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- W2029667843 doi "https://doi.org/10.1103/physrevlett.58.1934" @default.
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