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Random magnetocrystalline anisotropy in two-phase nanocrystalline systems
269
Citations
23
References
1998
Year
Magnetic PropertiesEngineeringMagnetic ResonanceTemperature RangeMagnetic MaterialsMagnetoresistanceMagnetismRandom Magnetocrystalline AnisotropyMaterials SciencePhysicsMagnetoelasticityMagnetic MaterialFerromagnetismNatural SciencesCondensed Matter PhysicsApplied PhysicsExchange CorrelationMagnetic PropertyExchange Stiffness
In order to clarify the effect of the exchange stiffness in the intergranular phase on the exchange correlation length ${(L}_{\mathrm{ex}})$ and the random magnetocrystalline anisotropy $(〈{K}_{1}〉)$ of two-phase nanocrystalline soft magnetic materials, the hyperfine fields ${(}^{57}\mathrm{Fe}),$ coercivity and remanence to saturation ratio of nanocrystalline ${\mathrm{Fe}}_{91}{\mathrm{Zr}}_{7}{\mathrm{B}}_{2}$ have been studied in the temperature range from 77 to 473 K. We observe that the coercivity of the nanocrystalline ${\mathrm{Fe}}_{91}{\mathrm{Zr}}_{7}{\mathrm{B}}_{2}$ in the temperature range near the Curie temperature of the intergranular amorphous phase ${(T}_{C}^{\mathrm{am}})$ varies as approximately the $\ensuremath{-}6\mathrm{th}$ power of the mean hyperfine field of the intergranular phase. This indicates that ${L}_{\mathrm{ex}}$ near $T\ensuremath{\sim}{T}_{C}^{\mathrm{am}}$ is mostly governed by the exchange stiffness of the intergranular amorphous phase and $〈{K}_{1}〉$ of the Fe-Zr-B sample should vary as the $\ensuremath{-}3\mathrm{rd}$ power of the exchange stiffness constant in the intergranular region. These results are explained well by our extended two-phase random anisotropy model in which two local exchange stiffness constants are considered for the spin-spin correlation within ${L}_{\mathrm{ex}}.$
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