Relevance of the Heisenberg-Kitaev model for the honeycomb lattice iridates A_2IrO_3
Yogesh Singh, S. Manni, J. Reuther, T. Berlijn, R. Thomale, W. Ku, S., Trebst, and P. Gegenwart

TL;DR
This study combines experiments and theory to show that honeycomb lattice iridates A2IrO3 are magnetically ordered Mott insulators whose magnetic properties can be described by an extended Heisenberg-Kitaev model, revealing different regimes for Na2IrO3 and Li2IrO3.
Contribution
It demonstrates that the magnetic behavior of A2IrO3 iridates can be explained by an extended Heisenberg-Kitaev model, integrating experimental data with theoretical calculations.
Findings
Na2IrO3 has a Curie-Weiss temperature of -125 K, Li2IrO3 has -33 K.
Both materials exhibit similar antiferromagnetic ordering temperatures (~15 K).
Na2IrO3 is deep in the magnetically ordered regime, while Li2IrO3 is near a spin-liquid regime.
Abstract
Combining thermodynamic measurements with theoretical density functional and thermodynamic calculations we demonstrate that the honeycomb lattice iridates A2IrO3 (A = Na, Li) are magnetically ordered Mott insulators where the magnetism of the effective spin-orbital S = 1/2 moments can be captured by a Heisenberg-Kitaev (HK) model with Heisenberg interactions beyond nearest-neighbor exchange. Experimentally, we observe an increase of the Curie-Weiss temperature from \theta = -125 K for Na2IrO3 to \theta = -33 K for Li2IrO3, while the antiferromagnetic ordering temperature remains roughly the same T_N = 15 K for both materials. Using finite-temperature functional renormalization group calculations we show that this evolution of \theta, T_N, the frustration parameter f = \theta/T_N, and the zig-zag magnetic ordering structure suggested for both materials by density functional theory can be…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
