High temperature thermodynamics of the honeycomb-lattice Kitaev-Heisenberg model: A high temperature series expansion study
arXiv:1707.01126 · doi:10.1103/PhysRevB.96.144414
Abstract
We develop high temperature series expansions for the thermodynamic properties of the honeycomb-lattice Kitaev-Heisenberg model. Numerical results for uniform susceptibility, heat capacity and entropy as a function of temperature for different values of the Kitaev coupling and Heisenberg exachange coupling (with ) are presented. These expansions show good convergence down to a temperature of a fraction of and in some cases down to . In the Kitaev exchange dominated regime, the inverse susceptibility has a nearly linear temperature dependence over a wide temperature range. However, we show that already at temperatures -times the Curie-Weiss temperature, the effective Curie-Weiss constant estimated from the data can be off by a factor of 2. We find that the magnitude of the heat capacity maximum at the short-range order peak, is substantially smaller for small than for of order or larger than . We suggest that this itself represents a simple marker for the relative importance of the Kitaev terms in these systems. Somewhat surprisingly, both heat capacity and susceptibility data on NaIrO are consistent with a dominant {\it antiferromagnetic} Kitaev exchange constant of about .
6 pages, 5 figures, series coefficients in supplementary materials
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