2017
DOI: 10.7566/jpsj.86.034706
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Charge-Density-Excitation Spectrum in the tt′–JV Model

Abstract: We study the density-density correlation function in a large-N scheme of the t-t ′ -J-V model.When the nearest-neighbor Coulomb interaction V is zero, our model exhibits phase separation in a wide doping region and we obtain large spectral weight near momentum q = (0, 0) at low energy, which originates from the proximity to phase separation. These features are much stronger for electron doping than for hole doping. However, once phase separation is suppressed by including a finite V , the low-energy spectral w… Show more

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Cited by 12 publications
(14 citation statements)
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References 38 publications
(78 reference statements)
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“…The origin of the strong intensity has been attributed to [30], La1.875Ba0.125CuO4 [31], and La1.84Sr0.16CuO4 [32], respectively, where we assume J = 132 meV [33]. the proximity to the phase separation from the study of the t-t ′ -J model [27]. Such strong intensity is also seen at x e = 1/12 in Fig.…”
Section: Dynamical Charge Structure Factormentioning
confidence: 82%
“…The origin of the strong intensity has been attributed to [30], La1.875Ba0.125CuO4 [31], and La1.84Sr0.16CuO4 [32], respectively, where we assume J = 132 meV [33]. the proximity to the phase separation from the study of the t-t ′ -J model [27]. Such strong intensity is also seen at x e = 1/12 in Fig.…”
Section: Dynamical Charge Structure Factormentioning
confidence: 82%
“…Various approximations to the t-J model 26,40,41 found a strong tendency toward phase separation especially for band parameters appropriate for e-cuprates. The phase separation, however, can be an artifact caused by discarding the Coulomb repulsion 42 . Therefore we included the nearest-neighbor Coulomb interaction in the Hamiltonian (1) to suppress the tendency of the phase separation.…”
Section: Model and Formalismmentioning
confidence: 99%
“…The charge excitation spectrum for V 2 = 0 and t z = 0 was already shown in Ref. [56], where the zero-sound mode is realized as collective excitations, which are gapless at q = (0, 0, q z ) independent of q z . In the present layered model with a finite t z , the zero-sound mode acquires a gap at q = (0, 0, q z ) for q z = 0 but remains gapless for q z = 0; see Ref.…”
Section: G Absence Of Long-range Coulomb Interactionmentioning
confidence: 54%
“…the charge excitations are characterized by a zero-sound mode around q = (0, 0, q z ) (see Ref. [56]), which becomes gapless at q = (0, 0, 0). In this case, an emergent band corresponding to that around ω/t ≈ 1 tends to merge into the main quasiparticle band (see Fig.…”
Section: H H H H Hmentioning
confidence: 99%