2007
DOI: 10.1143/jpsj.76.103701
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Charge-Ordered State versus Dimer-Mott Insulator at Finite Temperatures

Abstract: We theoretically investigate the competition between charge-ordered state and Mott insulating state at finite temperatures in quarter-filled quasi-one-dimensional electron systems, by studying dimerized extended Hubbard chains with interchain Coulomb interactions. In order to take into account one-dimensional fluctuations properly, we apply the bosonization method to an effective model obtained by the interchain mean-field approximation. The results show that lattice dimerization, especially in the critical re… Show more

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Cited by 28 publications
(27 citation statements)
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“…Yoshioka et al studied the one-dimensional quarter-filled extended Hubbard model interacting with the neighboring chains via small V ⊥ -and V ⊥ -bonds, using the bosonization technique combined with the inter-chain mean-field (see Figure 14(a)) [51]. To understand their context we draw schematic phase diagrams in Figure 14(b); when U and t d are enough large, the ground states in one-dimension (V ⊥ = V ⊥ = 0) are divided into the charge order and the dimer Mott insulator by the intra-chain Coulomb interaction at V 1D = V c 1D [52].…”
Section: Dielectricsmentioning
confidence: 99%
“…Yoshioka et al studied the one-dimensional quarter-filled extended Hubbard model interacting with the neighboring chains via small V ⊥ -and V ⊥ -bonds, using the bosonization technique combined with the inter-chain mean-field (see Figure 14(a)) [51]. To understand their context we draw schematic phase diagrams in Figure 14(b); when U and t d are enough large, the ground states in one-dimension (V ⊥ = V ⊥ = 0) are divided into the charge order and the dimer Mott insulator by the intra-chain Coulomb interaction at V 1D = V c 1D [52].…”
Section: Dielectricsmentioning
confidence: 99%
“…which enables us to investigate the finite transition temperature T CO [26,27] as well as the T -dependences of several quantities across T CO [21] by the bosonization method. Such an interchain mean-field treatment has been applied to different Q1D systems and is known to be accurate as long as we have small interchain couplings [28,29].…”
Section: Quasi One Dimensionmentioning
confidence: 99%
“…Such initial values can be calculated from the parameters of the original lattice model by considering the interaction processes near the Fermi level. In our previous studies on CO based on such procedure, 4,12,13,22) the third-order processes mediated by the states far from the Fermi level were crucial in deriving the 8k F umklapp scattering g 1/4 -term, which triggers the CO insulating state. Note that the third-order virtual processes also play crucial roles for the spin degree of freedom.…”
Section: Bosonization + Rgmentioning
confidence: 99%
“…The same approach can be applied to evaluate the splitting of Knight shift, which is often observed in experiments to detect the CO transition. In the interchain mean-field approach, the Knight shift at the charge rich site and the poor site, S + and S − , are given by 13) …”
Section: Uniform Spin Susceptibilitymentioning
confidence: 99%