paper

Theory of partial quantum disorder in the stuffed honeycomb Heisenberg antiferromagnet

arXiv:1812.08168 · doi:10.1103/PhysRevB.99.155156

Abstract

Recent numerical results [Gonzalez , Phys. Rev. Lett. , 017201 (2019); Shimada , J. Phys. Conf. Ser. , 012126 (2018)] point to the existence of a partial-disorder ground state for a spin-1/2 antiferromagnet on the stuffed honeycomb lattice, with 2/3 of the local moments ordering in an antiferromagnetic Néel pattern, while the remaining 1/3 of the sites display short-range correlations only, akin to a quantum spin liquid. We derive an effective model for this disordered subsystem, by integrating out fluctuations of the ordered local moments, which yield couplings in a formal expansion, with being the spin amplitude. The result is an effective triangular-lattice XXZ model, with planar ferromagnetic order for large and a stripe-ordered Ising ground state for small , the latter being the result of frustrated Ising interactions. Within the semiclassical analysis, the transition point between the two orders is located at , being very close to the relevant case . Near quantum fluctuations tend to destabilize magnetic order. We conjecture that this applies to , thus explaining the observed partial-disorder state.

13 pages, 7 figures; expanded on experimental signatures, v2 as published

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