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Physics Letters A

Hole dynamics in the two-band model

Wenjun Zhang, J.L. Shen

Published Oct 1, 1991• 1 citation
Publisher
DOI
10.1016/0375-9601(91)90445-e

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We investigate the strong correlation effect in the spinless electron-hole two-band Hubbard model using the dynamical mean-field theory. At half filling, both the renormalization factor ZZZ and the number of conduction electrons (valence holes) ncn_cnc​ decrease with increasing the interband Coulomb interaction UUU down to Z∼0.15Z\sim 0.15Z∼0.15 and nc∼0.1n_c\sim 0.1nc​∼0.1 for $U_c \sim \mbox{bandwidth}$ at which the first-order Lifshitz transition occurs from a correlated semimetal with a large effective mass m∗/m=Z−1m^*/m=Z^{-1}m∗/m=Z−1 to a band insulator with a finite gap due to the Hartree shift. A slight hole doping xxx in the band insulator with a large U>UcU>U_cU>Uc​ yields a remarkable correlated semimetal with Z∼0.1Z\sim 0.1Z∼0.1 at x∼0.01x\sim 0.01x∼0.01, where in-gap states emerge above the valence band top and those weights increase with increasing xxx together with the increase in ZZZ similar to the in-gap states observed in doped Mott insulators.
A CuO chain with one or two holes doped is studied via the two-band Hubbard model in the large-U limit on a finite cluster. The quasiparticle band is Ek{\mathit{E}}_{\mathit{k}}Ek​\ensuremath{\sim}0.87J cos(2ka) with the bottom at ka=\ensuremath{\pi}/2. The quasiparticles are kinks which have the character of three-spin polarons. The copper spin excitations are incommensurate spin waves. The two doped holes repel each other very slightly, in contrast to the slight attraction in the t-J model. Spin-charge separation also occurs.