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- W1972016520 abstract "Moszkowski has suggested that the variances of distributions of spectral lines for transitions of the form ${l}^{n}ensuremath{rightarrow}{l}^{nensuremath{-}1}{l}^{ensuremath{'}}$ can be given in terms of the variance for the two-electron ${l}^{2}ensuremath{rightarrow}l{l}^{ensuremath{'}}$ transition by ${ensuremath{sigma}}^{2}({l}^{n}ensuremath{rightarrow}{l}^{nensuremath{-}1}{l}^{ensuremath{'}})=frac{(nensuremath{-}1)({N}_{0}ensuremath{-}n)}{({N}_{0}ensuremath{-}2)}{ensuremath{sigma}}^{2}({l}^{2}ensuremath{rightarrow}l{l}^{ensuremath{'}}),$ assuming that the ${l}^{ensuremath{'}}$ electron in the final state does not interact with the remaining ${l}^{nensuremath{-}1}$ configuration. Probability matrices are used to prove this conjecture." @default.
- W1972016520 created "2016-06-24" @default.
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- W1972016520 date "1966-10-07" @default.
- W1972016520 modified "2023-10-18" @default.
- W1972016520 title "Proof of a Conjecture by Moszkowski for the Variances of Spectral-Line Distributions" @default.
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- W1972016520 doi "https://doi.org/10.1103/physrev.150.47" @default.
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