1994
DOI: 10.1103/physrevb.49.10016
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Finite-quasiparticle-lifetime effects in the differential conductance ofBi2Sr2

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Cited by 213 publications
(186 citation statements)
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“…In this model, two parameters are introduced to describe the necessary physical quantities, i.e., the effective potential barrier (Z) and the superconducting energy gap (∆). As an extension, the quasiparticle energy E is replaced by E − iΓ, where Γ is the broadening parameter characterizing the finite lifetime of the quasiparticles due to inelastic scattering near the N/S micro-constriction [34,35]. In a real N-I-S junction configuration, total tunneling conductance spectrum includes the integration over the solid angle.…”
Section: B Theoretical Model -S-wave Btk Theorymentioning
confidence: 99%
“…In this model, two parameters are introduced to describe the necessary physical quantities, i.e., the effective potential barrier (Z) and the superconducting energy gap (∆). As an extension, the quasiparticle energy E is replaced by E − iΓ, where Γ is the broadening parameter characterizing the finite lifetime of the quasiparticles due to inelastic scattering near the N/S micro-constriction [34,35]. In a real N-I-S junction configuration, total tunneling conductance spectrum includes the integration over the solid angle.…”
Section: B Theoretical Model -S-wave Btk Theorymentioning
confidence: 99%
“…One representative spectrum in the intermediate regime is that is traditionally used to analyze Andreev reflection spectra obtained on conventional BCS superconductors [20]. This might be due to a large inelastic broadening parameter at the interface [21] or due to the existence of multiple gaps [22]. Nevertheless, the position of the peaks provide an approximate estimate of the gap [20].…”
mentioning
confidence: 99%
“…The peaks are fitted well by the BlonderTinkham-Klapwijk (BTK) theory of SN interfaces, (1) where f (E) is the Fermi function, A(E) and B(E) are probabilities of Andreev and normal reflection, and Γ characterizes lifetime broadening 30 . The interface barrier strength Z accounts for elastic scattering, including reflections due to Fermi wavevector mismatch 27 .…”
mentioning
confidence: 99%