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- W3043034469 abstract "The problem of calculating transition probabilities in two-level systems is studied in the limit where the detuning is large compared to the inverse duration of the interaction. Coupling potentials whose Fourier transforms $stackrel{ifmmode tilde{}else ~{}fi{}}{V}(ensuremath{omega})$ are of the form $f(ensuremath{omega}){e}^{ensuremath{-}(|bensuremath{omega}|)}$ for large frequencies give rise to solutions which may be classified into families according to the form of $f(ensuremath{omega})$. Within each family transition probabilities may be calculated from formulas that differ only in the numerical value of a scaling parameter. In cases where the coupling function has a pole in the complex time plane, the families are identified with the order of this singularity. In particular, for poles of first order, a connection with the Rosen-Zener solution can be made. The analysis is performed via high-order perturbation expansions which are shown to always converge for two-level systems driven by coupling potentials of finite pulse area." @default.
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- W3043034469 date "1983-02-01" @default.
- W3043034469 modified "2023-09-27" @default.
- W3043034469 title "New results for transition probabilities in two-level systems: The large-detuning regime" @default.
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- W3043034469 doi "https://doi.org/10.1103/physreva.27.1022" @default.
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