1989
DOI: 10.1103/physrevlett.62.961
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Conserving Approximations for Strongly Correlated Electron Systems: Bethe-Salpeter Equation and Dynamics for the Two-Dimensional Hubbard Model

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Cited by 922 publications
(719 citation statements)
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“…The early suggestion that high temperature superconductors might exhibit unconventional, d-wave pairing, [24,11,154,8] has lead to a wide variety of new experimental probes with sensitivity sufficient to test this hypothesis. The pioneering work of Hardy and coworkers demonstrated that high resolution measurements of the London penetration depth could detect the presence of nodal quasiparticles characteristic of a d-wave pairing state [87].…”
Section: Introductionmentioning
confidence: 99%
“…The early suggestion that high temperature superconductors might exhibit unconventional, d-wave pairing, [24,11,154,8] has lead to a wide variety of new experimental probes with sensitivity sufficient to test this hypothesis. The pioneering work of Hardy and coworkers demonstrated that high resolution measurements of the London penetration depth could detect the presence of nodal quasiparticles characteristic of a d-wave pairing state [87].…”
Section: Introductionmentioning
confidence: 99%
“…We want to study the doped antiferromagnet since there are strong indications that the Fermi liquid is unstable towards pairing near half filling; they come from diagrammatic approaches [15], renormalization group techniques [16], [17] and also cluster diagonalizations [32]. Therefore exact results on the half filled Hubbard Model may be relevant to antiferromagnetism and to the mechanism of the superconducting instability as well.…”
Section: The Doped Hubbard Antiferromagnetmentioning
confidence: 99%
“…At weak coupling, we can ignore the effect of the renormalizations in Eq. (15). Furthermore, we can discard the inter-shell interactions.…”
Section: Pairing In the Cuo 4 Clustermentioning
confidence: 99%
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“…For the square lattice, where the spin fluctuations develop near Q = (π, π ), we have to change the sign of the gap between the wavevectors ∼(π, 0) and ∼(0, π ) in order to have a finite as a solution for the gap equation, which results in a d-wave gap as shown in figure 2. By applying fluctuation exchange (FLEX) approximation to this system, which is a kind of self-consistent perturbation theory that collects random phase approximation type diagrams, we can obtain the Green's function and the spin susceptibility [19]. These can be plugged into the Eliashberg equation, whose solution gives d-wave superconductivity with T c of the order 0.01t, where t is the nearest-neighbor hopping integral (if t ∼1 eV, T c is of the order of 100 K).…”
Section: Square Latticementioning
confidence: 99%