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Dynamical properties of a crystalline rare-earth boron cluster spin-glass system
88
Citations
24
References
2003
Year
Magnetic PropertiesEngineeringGlass-forming LiquidMagnetic ResonanceGlass MaterialMagnetic MaterialsBoropheneMagnetismSuperconductivityQuantum MaterialsMaterials ScienceCluster ScienceDynamical PropertiesPhysicsCrystal MaterialMedian Relaxation TimeCrystallographySolid-state PhysicQuantum MagnetismSpintronicsNatural SciencesApplied PhysicsCondensed Matter PhysicsRelaxation TimesCluster ChemistryCusp Temperature
Dynamical properties of the magnetic ${\mathrm{B}}_{12}$ cluster compound ${\mathrm{HoB}}_{22}{\mathrm{C}}_{2}\mathrm{N}$ were investigated. ${\mathrm{HoB}}_{22}{\mathrm{C}}_{2}\mathrm{N}$ is taken to be representative of the class of trigonal and rhombohedral ${\mathrm{B}}_{12}$ cluster compounds which were found to exhibit spin-glass behavior as measured by dc superconducting quantum interference device magnetometer and specific-heat measurements. These are examples of magnetic glassiness being observed in rare earth boron-rich crystalline cluster compounds. Well defined maxima in the in-phase linear ac susceptibility ${\ensuremath{\chi}}^{\ensuremath{'}}$ curves were observed, indicative of the spin-glass transition. Strong frequency dependence of the cusp temperature ${T}_{f}$ was found. The dependence of ${T}_{f}$ could not be analyzed satisfactorily by the dynamical scaling theory of a three-dimensional spin glass. A more detailed investigation of the behavior of relaxation times by Cole-Cole analysis showed that the behavior in ${\mathrm{HoB}}_{22}{\mathrm{C}}_{2}\mathrm{N}$ is different from the simple blocking of a superparamagnetic system, because of the temperature dependence of the parameter $\ensuremath{\alpha}$ representing the width of the relaxation-time distribution function $g(\ensuremath{\tau}).$ The median relaxation time was also determined and the data were found to be described well in terms of a generalized Arrhenius law $\mathrm{ln}\ensuremath{\tau}\ensuremath{\propto}{\mathrm{T}}^{\ensuremath{-}2.5}.$ These results indicate that ${\mathrm{HoB}}_{22}{\mathrm{C}}_{2}\mathrm{N}$ is a two-dimensional spin-glass system, which supports what has been speculated previously.
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