Stability of Three-Sublattice Order in S=1 Bilinear--Biquadratic Heisenberg Model on Anisotropic Triangular Lattices
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概要
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The S=1 bilinear--biquadratic Heisenberg model on anisotropic triangular lattices is investigated by several complementary methods. Our focus is on the stability of the three-sublattice spin nematic state against spatial anisotropy. We find that, deviated from the case of isotropic triangular lattice, quantum fluctuations enhance and the three-sublattice spin nematic order is reduced. In the limit of weakly coupling chains, by mapping the systems to an effective one-dimensional model, we show that the three-sublattice spin nematic order develops at infinitesimal interchain coupling. Our results provide a complete picture for smooth crossover from the triangular-lattice case to both the square-lattice and the one-dimensional limits.
- 2013-03-15
著者
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Chen Yung-chung
Department Of Dentistry Kaohsiung Medical University Hospital
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Yang Min-fong
Department Of Physics Tunghai University
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Lee Yu-Wen
Department of Physics, Tunghai University, Taichung 40704, Taiwan
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Yang Min-Fong
Department of Physics, Tunghai University, Taichung 40704, Taiwan
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Chen Yung-Chung
Department of Physics, Tunghai University, Taichung 40704, Taiwan
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- Stability of Three-Sublattice Order in S=1 Bilinear--Biquadratic Heisenberg Model on Anisotropic Triangular Lattices
- Stability of Three-Sublattice Order in S = 1 Bilinear-Biquadratic Heisenberg Model on Anisotropic Triangular Lattices