1980
DOI: 10.1016/0038-1098(80)90698-5
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Anisotropy of the electronic g∗-factor in cadmium arsenide

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1981
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Cited by 41 publications
(4 citation statements)
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“…A weak deviation from the ideal non-trivial Berry phase, β = (0.8 − 0.9)π was reported by Narayanan [104], who also discussed the influence of Zeeman splitting on the phase of quantum oscillations [115]. Notably, the electron g-factor in Cd 3 As 2 is relatively large and anisotropic, and it implies Zeeman splitting comparable to the cyclotron energy [16,116].…”
Section: Magneto-transport Properties and Quantum Oscillationsmentioning
confidence: 89%
“…A weak deviation from the ideal non-trivial Berry phase, β = (0.8 − 0.9)π was reported by Narayanan [104], who also discussed the influence of Zeeman splitting on the phase of quantum oscillations [115]. Notably, the electron g-factor in Cd 3 As 2 is relatively large and anisotropic, and it implies Zeeman splitting comparable to the cyclotron energy [16,116].…”
Section: Magneto-transport Properties and Quantum Oscillationsmentioning
confidence: 89%
“…When the magnetic field is parallel to the (112) plane, the surface Fermi arc states have no effect on the SdH oscillations. Moreover, previous experimental studies have revealed the anisotropic g factor in Cd 3 As 2 with larger g factor along the [001] direction [32]. However, this larger Zeeman coupling along the [001] direction cannot lead to the anomalous SdH oscillation when the magnetic field is along the ½110 direction.…”
Section: Theoretical Analysismentioning
confidence: 99%
“…For example, for ν b = 3 (Figure a), the increase of G D for ν g = −1 corresponds to equilibration between the back-reflected channel and the localized hole-like channel, as illustrated in Figure e. Notably, this mixing indicates a lack of spin-selectivity, as the equilibrating channels have opposite spin polarization, which is a departure from findings in other material systems. ,, In general, spin-flip transitions may be facilitated by spin-orbit interaction, , which is strong in Cd 3 As 2 . , For this scenario, the expected quantitative values of G D under inversion for our device geometry have been determined in prior work to be G normalD N normalb , N normalg , N normalQ normalP normalC = σ = , G D N b , N g , N Q P C = e 2 h σ = false↑ , false↓ false| N b σ false| 2 false| N normalb σ false| false| N normalg σ false| + N…”
mentioning
confidence: 86%