Phase diagram of a frustrated Heisenberg antiferromagnet on the honeycomb lattice: the ---- model
arXiv:1204.2390 · doi:10.1103/PhysRevB.86.144404
Abstract
We use the coupled cluster method in high orders of approximation to make a comprehensive study of the ground-state (GS) phase diagram of the spin-1/2 ---- model on a two-dimensional honeycomb lattice with antiferromagnetic (AFM) interactions up to third-nearest neighbors. Results are presented for the GS energy and the average local on-site magnetization. With the nearest-neighbor coupling strength we find four magnetically ordered phases in the parameter window , namely the Néel (N), striped (S), and anti-Néel (aN) collinear AFM phases, plus a spiral phase. The aN phase appears as a stable GS phase in the classical version of the model only for values . Each of these four ordered phases shares a boundary with a disordered quantum paramagnetic (QP) phase, and at several widely separated points on the phase boundaries the QP phase has an infinite susceptibility to plaquette valence-bond crystalline order. We identify all of the phase boundaries with good precision in the parameter window studied, and we find three tricritical quantum critical points therein at: (a) between the N, S, and QP phases; (b) between the S, spiral, and QP phases; and (c) between the spiral, aN, and QP phases.
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