2006
DOI: 10.1016/j.physa.2006.03.025
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Phase diagram and tricritical behavior of the spin-1 Heisenberg model with Dzyaloshinskii–Moriya interactions

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Cited by 10 publications
(2 citation statements)
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“…On the other hand, the stable magnetization drops discontinuously from a finite value m * F (D 0 ) to zero at a temperature T F (D 0 ), which characterizes a first-order phase transition. The first-order phase transition temperature T F (D 0 ) can be obtained by the free energy, when its local minimum at m = 0 is equal to the local minimum at m = 0 [36,37]. When the reduced crystal-field parameter is slightly larger than the tricritical point D tr 0 (1.95138), the system can undergo the first-order phase transition, such as, for D 0 = 1.98 the first-order The Hamiltonian of the spin-1 quantum Ising system with biquadratic interactions on a triangular lattice is defined as…”
Section: Quantum Ising System With a Crystal Fieldmentioning
confidence: 99%
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“…On the other hand, the stable magnetization drops discontinuously from a finite value m * F (D 0 ) to zero at a temperature T F (D 0 ), which characterizes a first-order phase transition. The first-order phase transition temperature T F (D 0 ) can be obtained by the free energy, when its local minimum at m = 0 is equal to the local minimum at m = 0 [36,37]. When the reduced crystal-field parameter is slightly larger than the tricritical point D tr 0 (1.95138), the system can undergo the first-order phase transition, such as, for D 0 = 1.98 the first-order The Hamiltonian of the spin-1 quantum Ising system with biquadratic interactions on a triangular lattice is defined as…”
Section: Quantum Ising System With a Crystal Fieldmentioning
confidence: 99%
“…In the following discussion, the coupling constant J > 0, that is, a ferromagnetic case is considered. Based on the mean-field approximation [36,37], the three-spin cluster Hamiltonian H 123 can be written as…”
Section: Quantum Ising System With a Crystal Fieldmentioning
confidence: 99%