1987
DOI: 10.1103/physrevb.35.7914
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Effect of spin-orbit coupling on the conduction-electron Zeeman splitting in platinum-group metals

Abstract: Local g factors, cyclotron effective masses, and cyclotron-orbit g factors (g, ) for rhodium, palladium, iridium, and platinum have been calculated using a relativistic linear muffin-tin orbital method, including perturbation of a magnetic field. These calculations are compared with experimental results from de Haasvan Alphen measurements. Both measurements and calculations give an anisotropic g, factor for the I -centered electron sheet and the X pocket while they give a rather isotropic one for the o. orbit … Show more

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Cited by 14 publications
(8 citation statements)
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“…In the present calculations the value of g c in [001] is larger than around the "waist" of the pocket, in contrast to Ref. [11], indicating that the exchange-correlation enhancement of the Zeeman splitting is strongly anisotropic, with a larger effect near [001] than in the (001) plane. This is in line with experimental studies, in which a small amount of Ni in Pd has been used in order to increase the exchange-correlation effects [18].…”
contrasting
confidence: 79%
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“…In the present calculations the value of g c in [001] is larger than around the "waist" of the pocket, in contrast to Ref. [11], indicating that the exchange-correlation enhancement of the Zeeman splitting is strongly anisotropic, with a larger effect near [001] than in the (001) plane. This is in line with experimental studies, in which a small amount of Ni in Pd has been used in order to increase the exchange-correlation effects [18].…”
contrasting
confidence: 79%
“…As for all studied orbits, the Zeeman splitting is several times larger than the values presented in Ref. [11]. Regarding the g c factor on the X4 pocket in Pd, the differences in anisotropic behavior are larger (Fig.…”
contrasting
confidence: 61%
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“…On the other hand, in many papers, see, e.g., Refs. [10][11][12][13][14][15][16][17][18][19][20][21][22][23][24][25][26], the so-called local g factors g( ) k introduced by De Graaf and Overhauser [27] for points k on the Fermi surface were calculated, and the g factor of the orbit was obtained by integration of g( ) k over the orbit. In this symplified approach the dynamics of the electron spin is neglected completely.…”
Section: Introductionmentioning
confidence: 99%