Temperature-dependent magnetic anisotropy from directional-dependent interactions
Hiroaki Ishizuka

TL;DR
This paper theoretically investigates how directional-dependent interactions in spin models cause temperature-dependent magnetic anisotropy, especially in high-temperature paramagnetic phases, with implications for heavy transition metal oxides.
Contribution
It introduces a high-temperature expansion approach to analyze magnetic anisotropy from directional-dependent interactions, highlighting the role of fourth-order terms in specific models.
Findings
Magnetic anisotropy scales as T^{-5} at high temperatures.
Quadratic terms favor spins along bonds, while fourth-order terms favor perpendicular directions.
Anisotropy in models like Heisenberg-Kitaev arises mainly from fourth-order contributions.
Abstract
Magnetic anisotropy of spin models with directional-dependent interactions in the high-temperature paramagnetic phase is theoretically studied. Using a high temperature expansion, we show that the Ising type directional-dependent interaction gives rise to magnetic anisotropy which depends on the temperature as . This phenomenon arises from the anisotropic exchange interaction, and is distinct from the orbital effect, such as van Vleck susceptibility. It is shown that while the quadratic term in the magnetization favors to point the spins along the bond, the fourth order term in magnetization prefers to point spins to the perpendicular direction. The theory is applied to the Heisenberg-Kitaev model on the honeycomb lattice and a cubic lattice model that is potentially relevant to perovskite iridates. We show that, in these models, the anisotropic terms in quadratic order…
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