1973
DOI: 10.1103/physrevlett.31.160
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New Model for Amorphous Magnetism

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Cited by 672 publications
(225 citation statements)
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“…3a) of the condensed phases of FeCI, with those of the non-crystalline ferrous halides [2] again show a significant difference : Due to fluctuations in the local exchange integrals [3,4] resp. in the anisotropy fields [5] a considerably less steep rise of the hf field below the magnetic ordering temperature is characteristic for amorphous magnets. The mean magnetization curve of the low temperature vapour quenched phases of FeCl,, however, still has the same functional dependence as that of crystalline FeCl, (Fig.…”
Section: Low Temperature Phasesmentioning
confidence: 99%
“…3a) of the condensed phases of FeCI, with those of the non-crystalline ferrous halides [2] again show a significant difference : Due to fluctuations in the local exchange integrals [3,4] resp. in the anisotropy fields [5] a considerably less steep rise of the hf field below the magnetic ordering temperature is characteristic for amorphous magnets. The mean magnetization curve of the low temperature vapour quenched phases of FeCl,, however, still has the same functional dependence as that of crystalline FeCl, (Fig.…”
Section: Low Temperature Phasesmentioning
confidence: 99%
“…12, is less than 5%. The thermal variation of the neodymium angular moment is related to the magnetic interaction that takes place at the RE whose magnitude can be estimated using the random anisotropy model, also called HPZ model by the name of their authors [51,63]. According to it, the orientation of the angular moment J of the 4f electrons of neodymium depends on the local crystal field and the effective indirect exchange with cobalt, this latter expressed as a molecular field acting on the angular moment.…”
Section: Variation Of the Neodymium Magnetic Moment With The Temperaturementioning
confidence: 99%
“…, where grains form single magnetic domains, and changes of magnetization can take place only by rotation of the local magnetization vector. The model was studied in the mean-field approximation by Harris et al 14 Further investigations suggested that in 3d, the stable low-temperature phase is a spin glass phase, even in the limit of strong anisotropy. In this limit, the spins are forced to be aligned along the anisotropy axis and therefore, the model reduces to a random anisotropy Ising model ͑RAIM͒.…”
Section: Introductionmentioning
confidence: 99%