1982
DOI: 10.1063/1.93670
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Superconductive tunneling into NbN deposited near room temperature

Abstract: Articles you may be interested inRoom temperature deposition of superconducting NbN for superconductor-insulator-superconductor junctions Summary Abstract: Low temperature deposition and properties of superconducting NbN by reactive dc magnetron sputtering

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Cited by 42 publications
(16 citation statements)
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“…Hence, the NbN is coupled as strongly as Lead in agreement with other reported results. 17,18 The penetration depth NbN ͑0͒ of the NbN films was calculated from T c , 20 , and ␣ using the relationship given by Orlando et al 19 th ͑0͒ϭ2 1/2 GL…”
Section: Superconducting Propertiesmentioning
confidence: 99%
“…Hence, the NbN is coupled as strongly as Lead in agreement with other reported results. 17,18 The penetration depth NbN ͑0͒ of the NbN films was calculated from T c , 20 , and ␣ using the relationship given by Orlando et al 19 th ͑0͒ϭ2 1/2 GL…”
Section: Superconducting Propertiesmentioning
confidence: 99%
“…L'échantillon (1) possède un gap d'énergie A, = 0394(0)/kTc égal à 2,23, tandis que celui de l'échantillon (2) est d'environ 1,70, ceci pour (Tc/T) > 2. Ces valeurs sont très proches de celles données dans d'autres travaux, où le gap a été mesuré par effet tunnel [5][6][7][8], elles correspondent pour l'échantillon (1) à un couplage fort, tandis qu'on retrouve bien un couplage faible pour les films très minces. Isagawa par contre a trouvé une valeur nettement plus faible, inférieure à 1, qu'il a attribuée à l'existence de zones à conduction non métallique situées aux joints de grains [9].…”
Section: Résultats Et Discussionunclassified
“…which determines the intra-gap states in strong-coupled superconductors. Mattis-Bardeen (MB) theory dictates that for a superconductor α = 2∆ 0 /k b T c , where α is the strong-coupling coefficient 24,25 and 2∆ 0 is the energy gap. For Niobium α ≈ 3.53 26 and even stronger coupling (α > 3.53) was estimated for NbN 24,25 .…”
mentioning
confidence: 99%
“…Mattis-Bardeen (MB) theory dictates that for a superconductor α = 2∆ 0 /k b T c , where α is the strong-coupling coefficient 24,25 and 2∆ 0 is the energy gap. For Niobium α ≈ 3.53 26 and even stronger coupling (α > 3.53) was estimated for NbN 24,25 . Equation 3 was obtained using standard MB theory with a simplifying approximation 27 , which is valid in the local limit for strongly-coupled superconductors 28 .…”
mentioning
confidence: 99%
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