1994
DOI: 10.1103/physrevb.49.4119
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Exact-diagonalization demonstration of incommensurability and the associated Fermi surface forNholes in thet-Jmodel

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Cited by 32 publications
(31 citation statements)
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References 43 publications
(76 reference statements)
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“…This agrees with the numerical [24,20,25] and variational [26] studies of the Hubbard and t − J models.…”
Section: B Finite Density Of Holessupporting
confidence: 88%
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“…This agrees with the numerical [24,20,25] and variational [26] studies of the Hubbard and t − J models.…”
Section: B Finite Density Of Holessupporting
confidence: 88%
“…For |t ′ | > J, the minimum of the hole dispersion is at k = (π, π) (or (0, 0)). Finally, if t ′ is positive, which is probably not the case for cuprates, the minimum of E d is at (π, 0) and symmetry related points [20]. Now, for both 214 compounds, t ′ is negative and relatively small:…”
Section: B Finite Density Of Holesmentioning
confidence: 92%
“…The result that the critical d h for negative t t ¢/ is smaller than that of t¢ = 0 case is consistent with the results evaluated by exact diagonalization [35,36] and the suppression of coexistence of AFLRO and SC is consistent with the slave-boson mean-field theory [37].…”
Section: ¢ = -supporting
confidence: 86%
“…However, the shift in k may be too small to be detected in our finite lattice with discrete k. In previous ED studies of the t-J model on smaller lattices, the shift in S(k) was not observed until the doping level is much larger. 25,26 On the other hand, experiments have demonstrated incommensurability in the magnetic fluctuation. 27 Therefore one should not look for long-range order that exists in the thermodynamic limit, but should instead look for short-range spiral order.…”
Section: Spin Correlationmentioning
confidence: 99%