Compass Impurity Model of Tb Substitution in Sr2IrO4
arXiv:1607.02981 · doi:10.1103/PhysRevB.94.161118
Abstract
We show that upon Tb substitution the interaction between the magnetic moments on the impurity Tb ion and its surrounding Ir ions is described by a "compass" model, i.e., Ising-like interaction favoring the magnetic moments across each bond to align along the bond direction. Such interaction nucleates quenched magnetic vortices near the impurities and drives a reentrant transition out of the antiferromagnetic ordered phase at low temperatures hence quickly suppresses the Néel temperature consistent with the experiment [Phys. Rev. B \textbf{92}, 214411 (2015)]. As a by-product, we propose that the compass model can be realized in ordered double perovskites composed of the spin-orbital-coupled ions and the half-closed-shell ions.
5 pages, 3 figures. published version, only slightly revised
References in corpus (10)
- Mott Insulators in the Strong Spin-Orbit Coupling Limit: From Heisenberg to a Quantum Compass and Kitaev Models
- Novel Jeff = 1/2 Mott State Induced by Relativistic Spin-Orbit Coupling in Sr2IrO4
- Twisted Hubbard Model for Sr2IrO4: Magnetism and Possible High Temperature Superconductivity
- Fermi Arcs in a Doped Pseudospin-1/2 Heisenberg Antiferromagnet
- The magnetic and crystal structures of Sr2IrO4: A neutron diffraction study
- Microscopic study of spin-orbit-induced Mott insulator in Ir oxides
- Neutron scattering study of correlated phase behavior in Sr2IrO4
- Orbital order in classical models of transition-metal compounds
- Topological Gauge Structure and Phase Diagram for Weakly Doped Antiferromagnets
- Holes as Dipoles in a Doped Antiferromagnet and Stripe Instabilities
Cited by in corpus (5)
- The Jeff=1/2 antiferromagnet Sr2IrO4: A golden avenue toward new physics and functions
- Pseudo-Goldstone modes and dynamical gap generation from order-by-thermal-disorder
- Ground state properties of the Heisenberg-compass model on the square lattice
- Exact Ground States and Phase Diagram of the Quantum Compass Model under an in-plane Field
- Phase diagram and Ashkin-Teller universality in the classical square-lattice Heisenberg-compass model