Temperature Dependence of the Magnetic Susceptibility for Triangular-Lattice Antiferromagnets with spatially anisotropic exchange constants
Weihong Zheng, Rajiv R.P. Singh, Ross H. McKenzie, and Radu Coldea

TL;DR
This study investigates how the magnetic susceptibility of spin-half quantum antiferromagnets on anisotropic triangular lattices varies with temperature, revealing effects of frustration and comparing results with real materials.
Contribution
It provides high-temperature series expansion results for susceptibility in anisotropic triangular-lattice antiferromagnets, highlighting the impact of frustration and anisotropy on magnetic behavior.
Findings
Susceptibility peaks at a characteristic temperature T_p.
Maximum deviation from square-lattice behavior occurs near the isotropic triangular limit.
Weakly frustrated materials agree with neutron-scattering exchange parameters.
Abstract
We present the temperature dependence of the uniform susceptibility of spin-half quantum antiferromagnets on spatially anisotropic triangular-lattices, using high temperature series expansions. We consider a model with two exchange constants, and on a lattice that interpolates between the limits of a square-lattice (), a triangular-lattice (), and decoupled linear chains (). In all cases, the susceptibility which has a Curie-Weiss behavior at high temperatures, rolls over and begins to decrease below a peak temperature, . Scaling the exchange constants to get the same peak temperature, shows that the susceptibilities for the square-lattice and linear chain limits have similar magnitudes near the peak. Maximum deviation arises near the triangular-lattice limit, where frustration leads to much smaller susceptibility and with a flatter temperature…
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