2021
DOI: 10.1103/physrevb.104.094516
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Exploring multichannel superconductivity in ThFeAsN

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Cited by 8 publications
(12 citation statements)
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“…If we go to some more realistic model of electron spectrum, like tight -binding approximation in some definite crystal lattice (not in infinite dimensions! ), we can obtain instability of phonon spectrum at some finite value of phonon wave vector k [21][22][23]41]. The appearance of such instabilities, as is well known, usually corresponds to formation in the system of charge density waves (CDW) [20].…”
Section: Strong Coupling and Lattice Instabilitymentioning
confidence: 90%
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“…If we go to some more realistic model of electron spectrum, like tight -binding approximation in some definite crystal lattice (not in infinite dimensions! ), we can obtain instability of phonon spectrum at some finite value of phonon wave vector k [21][22][23]41]. The appearance of such instabilities, as is well known, usually corresponds to formation in the system of charge density waves (CDW) [20].…”
Section: Strong Coupling and Lattice Instabilitymentioning
confidence: 90%
“…In self -consistent derivation of Eliashberg equations we have to use the diagram of Fig. 1, where the the phonon Green's function is taken in "dressed" form (40) or (41) and describes the physical (renormalized) phonon spectrum. In this case we do not have to include corrections to this function due to electron -phonon interaction, as they are already taken into account in phonon spectrum (37).…”
Section: Strong Coupling and Lattice Instabilitymentioning
confidence: 99%
“…We therefore want to discuss here the possibility of vertex corrections to the EPI, that potentially can contribute positively to the superconducting gap size and eventually T c . In a recent work by some of the authors it was shown for a model system that unconventional gap symmetries, such as s ± -wave, can arise from isotropic EPI when taking vertex corrections into account [29]. We therefore want to obtain here an estimate of the vertex function when considering the non-interacting state of the system.…”
Section: B Possibility Of Non-adiabatic Effectsmentioning
confidence: 99%
“…The characteristic energy scale of the phonon spectrum is ω log ≃ 17 meV (value taken from DFT calculation), from which we can define the isotropic EPI kernel V m−m ′ = 2g 2 0 ω log /(ω 2 log + q 2 m−m ′ ). Taking into consideration the shallowness of our system, ǫ F ≃ 52 meV, we get a non-adiabaticity ratio of α = ω log /ǫ F ∼ 0.33, which is an indicator for the nonnegligible relevance of vertex corrections [29]. For simplicity let us further assume that the system is in the non-interacting state, which translates into an electron Green's function Ĝ…”
Section: B Possibility Of Non-adiabatic Effectsmentioning
confidence: 99%
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