Answers are grounded in this paper and cite their sources.
The hyperfine structure of the ²P3/2 state of atomic Br⁷⁹ and Br⁸¹ has been investigated by the atomic-beam, magnetic-resonance method. The following values have been obtained for the nuclear magnetic dipole interaction constant, a, and the nuclear electric quadrupole interaction constant, b: a⁷⁹=884.810±0.003 Mc/sec, a⁸¹=953.770±0.003 Mc/sec, b⁷⁹=-384.878±0.008 Mc/sec, b⁸¹=-321.516±0.008 Mc/sec.From these data, an upper limit of 0.0001 Mc/sec can be placed on the nuclear magnetic octupole interaction constant, c. Applying the results of recent theoretical calculations by Sternheimer and Koster, the following values of the nuclear quadrupole moments were computed: ${Q}⁷⁹=(0.33±{}0.02)×{}{10}^{{-}24} {cm}², {Q}⁸¹=(0.28±{}0.02)×{}{10}^{{-}24} {cm}².$ The ratios (${{a}⁷⁹}{{a}⁸¹}$) and (${{b}⁷⁹}{{b}⁸¹}$) are in satisfactory agreement with the ratios (${{{μ}}⁷⁹}{{{μ}}⁸¹}$) and (${eq{Q}⁷⁹}{eq{Q}⁸¹}$), respectively, as measured by other methods.An experimental technique is given for combining many of the advantages of the "flop-out" resonance method with those of the "flop-in" resonance method in the analysis of complex spectra.Increased importance can be assigned to the hyperfine structure interaction constants of pairs of isotopes in view of the available information on the ground states of nuclei and on nuclear structure, and the fact that new methods exist for precise measurements of the ratio of nuclear moments.
No takes yet. Share an insight, caveat, or question.
King et al. (1954) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: