The magnetization process of the spin-one triangular-lattice Heisenberg antiferromagnet

Abstract

We apply the coupled cluster method and exact diagonalzation to study the uniform susceptibility and the ground-state magnetization curve of the triangular-lattice spin-1 Heisenberg antiferromagnet. Comparing our theoretical data for the magnetization curve with recent measurements on the s=1 triangular lattice antiferromagnet Ba3NiSb2O9 we find a very good agreement.

2 pages, 3 figures

References in corpus (13)

• Experimental Realization of Spin-1/2 Triangular-Lattice Heisenberg Antiferromagnet
• The quadrupolar phases of the S=1 bilinear-biquadratic Heisenberg model on the triangular lattice
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• High-Order Coupled Cluster Method Study of Frustrated and Unfrustrated Quantum Magnets in External Magnetic Fields
• Quantum Magnetization Plateau in Spin-1 Triangular-Lattice Antiferromagnet Ba${}_3$NiSb${}_2$O${}_9$
• Coupled Cluster Method Calculations Of Quantum Magnets With Spins Of General Spin Quantum Number
• Variational Studies of Triangular Heisenberg Antiferromagnet in Magnetic Field

Cited by in corpus (8)

• Long-Range Order of the Three-Sublattice Structure in the S = 1 Heisenberg Antiferromagnet on a Spatially Anisotropic Triangular Lattice
• Ground-state properties of the triangular-lattice Heisenberg antiferromagnet with arbitrary spin quantum number $s$
• Topological nature of magnetization plateaus in periodically modulated quantum spin chains
• Semiclassical theory of the magnetization process of the triangular lattice Heisenberg model
• Real-space perturbation theory for frustrated magnets: application to magnetization plateaus
• Quantum phase transitions in Heisenberg $J_1-J_2$ triangular antiferromagnet in a magnetic field
• Successive phase transitions and quantum magnetization plateau in the spin-1 triangular-lattice antiferromagnet Ba${}_2$La${}_2$NiTe${}_2$O${}_{12}$
• Non-Coplanar Model States in Quantum Magnetism Applications of the High-Order Coupled Cluster Method