2021
DOI: 10.1103/physrevb.104.l140506
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Unconventional superconductivity mediated solely by isotropic electron-phonon interaction

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Cited by 14 publications
(12 citation statements)
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“…We assume that the phonons are dispersionless Einstein phonons ω q = ω E and that the coupling g q is isotropic, g q = g/ √ N. The same model was used for flat-band systems in Refs. [28,29], and similar models have been applied in numerous systems [34,35,61,67,70,86]. Simplifying to Einstein phonons with isotropic coupling removes the k dependence on the right-hand side of the Eliashberg equations in Appendix A, and then the Eliashberg functions depend only on frequency.…”
Section: Green's Function Derivation Of Eliashberg Equationsmentioning
confidence: 99%
“…We assume that the phonons are dispersionless Einstein phonons ω q = ω E and that the coupling g q is isotropic, g q = g/ √ N. The same model was used for flat-band systems in Refs. [28,29], and similar models have been applied in numerous systems [34,35,61,67,70,86]. Simplifying to Einstein phonons with isotropic coupling removes the k dependence on the right-hand side of the Eliashberg equations in Appendix A, and then the Eliashberg functions depend only on frequency.…”
Section: Green's Function Derivation Of Eliashberg Equationsmentioning
confidence: 99%
“…The observation of a smaller ER compared to 2Δ provides evidence for the existence of a spin exciton. On the other hand, numerous experiments reported the evidence of electronphonon coupling in these materials [15][16][17][18][19][20][21][22][23][24][25] , and other proposals of pairing glue such as orbital fluctuations [26][27][28] , add more complexity to the investigation of unconventional superconductivity.…”
Section: Introductionmentioning
confidence: 99%
“…In the current work we follow this route, but we employ non-adiabatic Eliashberg theory, since it has been shown recently that including vertex corrections beyond Migdal's approximation can lead to negative contributions to the electron-phonon coupling [38], leading to an effectively attractive (repulsive) coupling at small (large) wave vectors, thereby overall supporting a d-wave symmetric superconducting gap [39]. Not only does the inclusion of second-order scattering events increase the coupling strength in the d-wave channel [40,41], it has also been shown that self-consistent non-adiabatic model calculations assuming an isotropic EPI can lead to the experimentally observed unconventional symmetry of the order parameter in slightly hole-doped cuprates [39,42]. Apart from the gap symmetry, the gap magnitude and critical temperature T c are similarly found to be in a realistic regime when employing vertex-corrected Eliashberg theory [39].…”
Section: Introductionmentioning
confidence: 99%
“…Not only does the inclusion of second-order scattering events increase the coupling strength in the d-wave channel [40,41], it has also been shown that self-consistent non-adiabatic model calculations assuming an isotropic EPI can lead to the experimentally observed unconventional symmetry of the order parameter in slightly hole-doped cuprates [39,42]. Apart from the gap symmetry, the gap magnitude and critical temperature T c are similarly found to be in a realistic regime when employing vertex-corrected Eliashberg theory [39].…”
Section: Introductionmentioning
confidence: 99%