Determination of intrinsic coercivity distributions in aligned assemblies of uniaxial SmCo5and LaCo5particles
- 1 November 1970
- journal article
- research article
- Published by Taylor & Francis in Philosophical Magazine
- Vol. 22 (179), 1013-1023
- https://doi.org/10.1080/14786437008221071
Abstract
A simple method of determining intrinsic coercivity distributions in aligned assemblies of uniaxial particles is given. It is shown that the measured intrinsic coercivity, Hc, is not a suitable parameter for comparison with the theoretical estimates. The coercivity, H,., and the remanence coercivity, HR, of both the intermetallic compounds SmCo5, and LaCo5, show a strong linear temperature dependence. Both parameters increase as the tempera-ture is decreased. The results show that reliable comparisons of the observed intrinsic coer-civities and the theoretical estimates must be made using the coercivity distributions obtained at the lowest possible temperatures.Keywords
This publication has 12 references indexed in Scilit:
- Motions of a Magnetic Particle in a Viscous MediumJournal of Applied Physics, 1968
- A Domain-Boundary Model for a High Coercive Force MaterialJournal of Applied Physics, 1968
- Phase relations and intermetallic compounds in the lanthanum-cobalt systemJournal of the Less Common Metals, 1967
- A Family of New Cobalt-Base Permanent Magnet MaterialsJournal of Applied Physics, 1967
- On Additivity of Imperfections as Means for Domain NucleationJournal of Applied Physics, 1961
- Some Recent Developments in Micromagnetics at the Weizmann Institute of ScienceJournal of Applied Physics, 1959
- The magnetic anisotropy of cobaltProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1954
- Spontaneous Magnetization — Techniques and MeasurementsReviews of Modern Physics, 1953
- An experimental investigation of extrapolation methods in the derivation of accurate unit-cell dimensions of crystalsProceedings of the Physical Society, 1945
- Collective electron ferronmagnetismProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1938