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Breit-Rabi diagram

Fig. 5. a) Breit-Rabi diagram of the hydrogen ground state in a magnetic field, b) dependence of the magnetic moment of he four states on the magnetic field... [Pg.536]

The energy levels are shown in the form of the Breit-Rabi diagram in Fig. 1. At low magnetic fields, the total angular momentum F and Mp are good quantum numbers. At high fields, however, the individual spin quantum numbers m and m describe the system. [Pg.98]

The eigenvectors of this Hamiltonian (for the H atom) have been familiar for about 50 years now the energy eigenvalues are shown in frequency units in the Breit-Rabi diagram of Figure 14. The hyperfine frequency of Mu in vacuum is vq = 4463.302 35(52) MHz,24 which can be compared with the corresponding value for the H atom, i o(H) = 1420.405751(1) MHz, to give almost exactly the ratio predicted by Equation 31 when g M i s replaced by OaH-p. for the proton. In fact, a more detailed calculation, combined with the experimental values of g and provides the best test of quantun electro-... [Pg.367]

In zero field, the Hamiltonian of Equation 43 predicts three frequencies, since the I F = 1 M = 0> substate is shifted in energy with respect to the degenerate case depicted in the Breit-Rabi diagram of Figure 14. These frequencies are given by and 1/2 ... [Pg.377]

Fig.2.20. Breit-Rabi diagram for an alkali state with J = 1/2 and I = 3/2. (Ground state of... Fig.2.20. Breit-Rabi diagram for an alkali state with J = 1/2 and I = 3/2. (Ground state of...
Figure 2 Breit-Rabi diagram for muonium with transverse-field transitions indicated by arrows. The zero-field splitting corresponds to the muon hyperfine coupling constant (/A = 4463 MHz for Mu). In high fields, the four eigenstates become pure Zeeman states ( 1 >= a a >, 2 >= P a >, 3 > = P P >, 4>= a P . Figure 2 Breit-Rabi diagram for muonium with transverse-field transitions indicated by arrows. The zero-field splitting corresponds to the muon hyperfine coupling constant (/A = 4463 MHz for Mu). In high fields, the four eigenstates become pure Zeeman states ( 1 >= a a >, 2 >= P a >, 3 > = P P >, 4>= a P .
Fig. 1 Breit-Rabi energy level diagram for the ground state of muonium. Fig. 1 Breit-Rabi energy level diagram for the ground state of muonium.
Fig. 2.19. Breit—Rabi hyperfine energy level diagram for ground-state hydrogen, showing the magnetic energy of the atom A IF normalised to the hyperfine splitting at zero field (5 W). Fig. 2.19. Breit—Rabi hyperfine energy level diagram for ground-state hydrogen, showing the magnetic energy of the atom A IF normalised to the hyperfine splitting at zero field (5 W).
The Breit-Rabi energy level diagram for ground state muonium is shown in Fig. 13. The history of the various determinations of Av and of is shown in Fig. 14. [Pg.110]

Figure 7.4 Breit-Rabi energy level diagram for a muonium like (or a muoniated radical) system. is the muon-electron hyperflne constant and Ws is the total quantum number. Figure 7.4 Breit-Rabi energy level diagram for a muonium like (or a muoniated radical) system. is the muon-electron hyperflne constant and Ws is the total quantum number.

See other pages where Breit-Rabi diagram is mentioned: [Pg.218]    [Pg.537]    [Pg.40]    [Pg.218]    [Pg.537]    [Pg.379]    [Pg.251]    [Pg.170]    [Pg.172]    [Pg.198]    [Pg.280]    [Pg.218]    [Pg.537]    [Pg.40]    [Pg.218]    [Pg.537]    [Pg.379]    [Pg.251]    [Pg.170]    [Pg.172]    [Pg.198]    [Pg.280]    [Pg.978]   
See also in sourсe #XX -- [ Pg.19 , Pg.173 , Pg.256 ]




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