2017
DOI: 10.1103/physrevb.96.014509
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Electromagnetic properties of impure superconductors with pair-breaking processes

Abstract: Recently a generic model has been proposed for the single-particle properties of gapless superconductors with simultaneously present pair-conserving and pair-breaking impurity scattering (the so-called Dynes superconductors). Here we calculate the optical conductivity of the Dynes superconductors. Our approach is applicable for all disorder strengths from the clean up to the dirty limit and for all relative ratios of the two types of scattering, nevertheless the complexity of our description is equivalent to t… Show more

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Cited by 23 publications
(28 citation statements)
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References 34 publications
(82 reference statements)
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“…2 the superfluid fraction n s (0)/n for a series of Dynes superconductors with varying coupling strength g, but fixed scattering rates Γ and Γ tot , is plotted as a function of their transition temperature T c , making use of the explicit formula for n s (0)/n given in Ref. 6. In order to emphasize the power-law behavior, the log-log plot is used; the curve for Γ = 0 coincides with the result of Ref.…”
Section: Modified Homes' Lawmentioning
confidence: 99%
“…2 the superfluid fraction n s (0)/n for a series of Dynes superconductors with varying coupling strength g, but fixed scattering rates Γ and Γ tot , is plotted as a function of their transition temperature T c , making use of the explicit formula for n s (0)/n given in Ref. 6. In order to emphasize the power-law behavior, the log-log plot is used; the curve for Γ = 0 coincides with the result of Ref.…”
Section: Modified Homes' Lawmentioning
confidence: 99%
“…29,30 The Mattis-Bardeen equations are extended by adding a Lorentzian broadening parameter, Γ, to the superconducting density of states. 31 Physically, this parameter represents a Cooper-pair breaking scattering process caused by impurities in the film, which have the effect of modifying both the temperature dependence of the superconducting gap energy and the complex conductivity. 32 The extended Mattis-Bardeen equations fit well to the hafnium data when we also allow the zero temperature gap energy, ∆ 0 , to vary.…”
mentioning
confidence: 99%
“…This Γ-induced Q-rise comes from the same mechanism as the Q rise due to current-induced DOS broadening [46,47]. On the other hand, finite subgap states in the vicinity of the Fermi level induce a residual dissipative conductivity lim T →0 σ 1 [2,3,21,38,48].…”
Section: Introductionmentioning
confidence: 95%