2015
DOI: 10.1103/physrevb.92.104505
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Pairing symmetry of the one-band Hubbard model in the paramagnetic weak-coupling limit: A numerical RPA study

Abstract: We study the spin-fluctuation-mediated superconducting pairing gap in a weak-coupling approach to the Hubbard model for a two dimensional square lattice in the paramagnetic state. Performing a comprehensive theoretical study of the phase diagram as a function of filling, we find that the superconducting gap exhibits transitions from p-wave at very low electron fillings to d x 2 −y 2 -wave symmetry close to half filling in agreement with previous reports. At intermediate filling levels, different gap symmetries… Show more

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Cited by 64 publications
(59 citation statements)
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References 39 publications
(78 reference statements)
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“…Several authors, including the current ones, have applied various weak-coupling schemes to map out the leading superconducting instabilities as a function of e.g. doping and band parameters, displaying a rich mosaic of different pairing states [36][37][38][39][40][41][42]. Predictions of these studies for leading pairing instabilities throughout the phase diagram appear to agree rather well with recent diagrammatic Monte Carlo calculations that should be well-controlled and able to reach somewhat higher U [24].…”
Section: Introductionsupporting
confidence: 56%
See 1 more Smart Citation
“…Several authors, including the current ones, have applied various weak-coupling schemes to map out the leading superconducting instabilities as a function of e.g. doping and band parameters, displaying a rich mosaic of different pairing states [36][37][38][39][40][41][42]. Predictions of these studies for leading pairing instabilities throughout the phase diagram appear to agree rather well with recent diagrammatic Monte Carlo calculations that should be well-controlled and able to reach somewhat higher U [24].…”
Section: Introductionsupporting
confidence: 56%
“…In contrast to DCA, however, in the low-U limit, the triplet solution denoted p becomes the second leading instability. This is due to the proximity to the van Hove singularity, which is known to enhance the effective triplet pairing interaction [39]. For t = −0.15 the critical density for which the van Hove saddle points reside at the Fermi surface is n van Hove = 0.875 and at n = 0.90 we are thus not far from this regime.…”
Section: Resultsmentioning
confidence: 85%
“…This approach modifies the pairing interaction in orbital space and thus also in-fluences the superconducting gap found when solving the linearized gap equation [104,124] or the Bogoliubov de Gennes equation self-consistently [119,120].…”
Section: Gap Magnitude and Orbital Content Of The Fermi Surfacementioning
confidence: 99%
“…The superconducting gap is taken from a self-consistent calculation, [119,120] using the same band structure and pairing model as outlined in chapters 3 and 7.…”
Section: Sign-changing or Sign-preserving Superconductivity?mentioning
confidence: 99%
“…The pairing interactions Γ µ µνν (k, k ) are derived from standard spin-fluctuation theory 23 together with a proper symmetrization in the spin-singlet channel 24 as outlined in Appendix B 1. For a visualization of the superconducting gap in band space, the normal-state transformation that diagonalizesĤ(k) of Eq.…”
Section: B Superconducting Gapmentioning
confidence: 99%