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- W3100385881 endingPage "074006" @default.
- W3100385881 startingPage "074006" @default.
- W3100385881 abstract "Recently we have evaluated the matrix elements $<Or^{p}>$,$ where $O$ $={1,beta, imathbf{alpha n}beta} $ are the standard Dirac matrix operators and the angular brackets denote the quantum-mechanical average for the relativistic Coulomb problem, in terms of generalized hypergeometric functions $_{3}F_{2}(1) $ for all suitable powers and established two sets of Pasternack-type matrix identities for these integrals. The corresponding Kramers--Pasternack three-term vector recurrence relations are derived here." @default.
- W3100385881 created "2020-11-23" @default.
- W3100385881 creator A5071327581 @default.
- W3100385881 date "2010-03-19" @default.
- W3100385881 modified "2023-10-18" @default.
- W3100385881 title "Relativistic Kramers–Pasternack recurrence relations" @default.
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- W3100385881 doi "https://doi.org/10.1088/0953-4075/43/7/074006" @default.
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