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The detection weights (Formula presented) depend in general on the particular intensity and resonance detuning of the probe light. A general calculation is very complicated because of the partially resolved excited-state hyperfine splitting of (Formula presented) We have therefore restricted our calculations to an adiabatic elimination of the excited states for weak probe light and two extreme, limiting cases: Under the assumption of incoherent scattering via resolved excited-state hyperfine components, we calculate (Formula presented) (Formula presented) (Formula presented) (Formula presented) and (Formula presented) with corresponding detection coefficients (Formula presented) and (Formula presented) For coherent scattering via indistinguishable excited states we obtain (Formula presented) (Formula presented) (Formula presented) (Formula presented) and (Formula presented) with corresponding detection coefficients (Formula presented) and (Formula presented) [M. Zielonkowski, Ph.D. thesis, University of Heidelberg (unpublished)]
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The detection weights (Formula presented) depend in general on the particular intensity and resonance detuning of the probe light. A general calculation is very complicated because of the partially resolved excited-state hyperfine splitting of (Formula presented) We have therefore restricted our calculations to an adiabatic elimination of the excited states for weak probe light and two extreme, limiting cases: Under the assumption of incoherent scattering via resolved excited-state hyperfine components, we calculate (Formula presented) (Formula presented) (Formula presented) (Formula presented) and (Formula presented) with corresponding detection coefficients (Formula presented) and (Formula presented) For coherent scattering via indistinguishable excited states we obtain (Formula presented) (Formula presented) (Formula presented) (Formula presented) and (Formula presented) with corresponding detection coefficients (Formula presented) and (Formula presented) [M. Zielonkowski, Ph.D. thesis, University of Heidelberg (unpublished)].
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0027625692
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