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Quantum Phase Transitions in the Hubbard Model on a Triangular Lattice

Masahisa Koga, Akihisa Koga

Published Jul 1, 2009• 0 citations
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Quantum Phase Transitions in the Hubbard Model on Triangular Lattice

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We investigate the quantum phase transitions in the half-filled Hubbard model on the triangular lattice by means of the path-integral renormalization group (PIRG) method with a new iteration scheme proposed recently. It is found that as the Hubbard interaction $U$ increases, the paramagnetic metallic state undergoes a first-order phase transition to a nonmagnetic insulating (NMI) state at $U_{c1}\sim 7.7t$, which is followed by another first-order transition to a $120^\circ$ Néel ordered state at $U_{c2}\sim 10t$, where $t$ is the transfer integral. Our results ensure the existence of the intermediate NMI phase, and resolve some controversial arguments on the nature of the previously proposed quantum phase transitions. We find that $κ$-(BEDT-TTF)$_2$Cu$_2$(CN)$_3$ is located in the NMI phase close to the metal-insulator transition point.

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We investigate the quantum phase transitions in the half-filled Hubbard model on the triangular lattice by means of the path-integral renormalization group (PIRG) method with a new iteration scheme proposed recently. It is found that as the Hubbard interaction UUU increases, the paramagnetic metallic state undergoes a first-order phase transition to a nonmagnetic insulating (NMI) state at Uc1∼7.7tU_{c1}\sim 7.7tUc1​∼7.7t, which is followed by another first-order transition to a 120∘120^\circ120∘ Néel ordered state at Uc2∼10tU_{c2}\sim 10tUc2​∼10t, where ttt is the transfer integral. Our results ensure the existence of the intermediate NMI phase, and resolve some controversial arguments on the nature of the previously proposed quantum phase transitions. We find that κκκ-(BEDT-TTF)2_22​Cu2_22​(CN)3_33​ is located in the NMI phase close to the metal-insulator transition point.