2002
DOI: 10.1088/0305-4470/35/19/302
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Tail states in disordered superconductors with magnetic impurities: the unitarity limit

Abstract: When subject to a weak magnetic impurity distribution, the order parameter and quasi-particle energy gap of a weakly disordered bulk s-wave superconductor are suppressed. In the Born scattering limit, recent investigations have shown that 'optimal fluctuations' of the random impurity potential can lead to the nucleation of 'domains' of localised states within the gap region predicted by the conventional Abrikosov-Gor'kov mean-field theory, rendering the superconducting system gapless at any finite impurity con… Show more

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Cited by 12 publications
(48 citation statements)
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References 23 publications
(63 reference statements)
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“…(1) in the physically relevant case Γ ∆ , one has to allow for spatially varying coupling strengths to impurities, but in such a way which leads to a spatially uniform gap function. This forces us to allow for a dense distribution of impurities and therefore we have to abandon the previously used techniques [14][15][16]. In this paper we have chosen to make use of the coherent potential approximation (CPA), which is well known to provide a successful description of single-particle properties in disordered systems [17][18][19].…”
mentioning
confidence: 99%
“…(1) in the physically relevant case Γ ∆ , one has to allow for spatially varying coupling strengths to impurities, but in such a way which leads to a spatially uniform gap function. This forces us to allow for a dense distribution of impurities and therefore we have to abandon the previously used techniques [14][15][16]. In this paper we have chosen to make use of the coherent potential approximation (CPA), which is well known to provide a successful description of single-particle properties in disordered systems [17][18][19].…”
mentioning
confidence: 99%
“…Now it is instructive to compare our results for the density of states with the results of the instanton analysis [31,35]. The density of states due to instantons near the band gap E g is given as…”
Section: The Density Of Statesmentioning
confidence: 84%
“…It is convenient to parametrize the spectral angle as θ = π/2+iψ. Without renormalization (t = 0), the angle ψ(E) should be determined from equation F E (ψ) = 0, where [17,20,21,31]…”
Section: Density Of Statesmentioning
confidence: 99%
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“…S = S σ + S mag . For rare magnetic impurities the latter can be written as a sum over contributions of individual magnetic impurities [24]:…”
Section: Finkel'stein Nonlinear Sigma Modelmentioning
confidence: 99%