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Three-sublattice order in triangular- and Kagomé-lattice spin-half antiferromagnets

Singh, Rajiv R. P., Huse, David A.·1992·Physical Review Letters

Abstract

We study the possibility of \ensuremath{\surd}3 \ifmmode\times\else\texttimes\fi{} \ensuremath{\surd}3 antiferromagnetic order in the S=1/2 triangular- and Kagom\'e-lattice Heisenberg models. An Ising-like anisotropy is introduced into the Hamiltonian, which picks a pair of ground states out of the manifold of the classically ordered states. To study properties of the Heisenberg model, we develop series expansions around one ordered state. We find that the Kagom\'e-lattice model is disordered, whereas the triangular-lattice model is very close to the critical point for antiferromagnetism; if ordered, the latter has an order parameter much smaller than that predicted by spin-wave theory.

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Metadata

Authors
Singh, R. R. P., & Huse, D. A.
Venue
Physical Review Letters
Published
1992-03-16
Volume
68
Issue
11
Pages
1766-1769
ISSN
0031-9007 (ISSN-L)
OpenAlex
W2093101358
Cited by
326
References
0
FWCI
10.06
Type
journal article
Language
en
Open access
closed

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CoChat. (2026). Citation check: Three-sublattice order in triangular- and Kagomé-lattice spin-half antiferromagnets. https://app.cochat.ai/papers/10.1103/physrevlett.68.1766
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Singh, R. R. P., & Huse, D. A. (1992). Three-sublattice order in triangular- and Kagomé-lattice spin-half antiferromagnets. Physical Review Letters. https://doi.org/10.1103/physrevlett.68.1766

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