1978
DOI: 10.1007/bf00796569
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An apparatus for the investigation of the sintering of powder materials

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Cited by 7 publications
(15 citation statements)
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“…Our data show (see the Table) that the two condensates interact weakly, whereas namely due to λ LS,LS ≠ 0 the small gap does not vanish to zero until the local contact T C local ; indeed, for zero interband coupling, according to the theory [50][51][52], the small gap would close at its eigen T C S . Therefore, for temperatures exceeding T C S , superconductivity in the Δ S -condensate is induced by the "driving" Δ L -condensate (i.e., due to the k-space proximity effect).…”
Section: Discussionmentioning
confidence: 69%
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“…Our data show (see the Table) that the two condensates interact weakly, whereas namely due to λ LS,LS ≠ 0 the small gap does not vanish to zero until the local contact T C local ; indeed, for zero interband coupling, according to the theory [50][51][52], the small gap would close at its eigen T C S . Therefore, for temperatures exceeding T C S , superconductivity in the Δ S -condensate is induced by the "driving" Δ L -condensate (i.e., due to the k-space proximity effect).…”
Section: Discussionmentioning
confidence: 69%
“…[64,[67][68][69][70]72,74,75]). To analyze the measured temperature dependencies, we fitted them using two-gap system of equations by Moskalenko and Suhl [50,52] with renormalized BCSintegral (shown by the solid lines in Fig. 4).…”
Section: Resultsmentioning
confidence: 99%
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“…Therefore, we can consider two effective bands to estimate electron-boson coupling constants λ ij = V ij N j (V is interaction matrix element, N is normal carrier density of states (DOS) at the Fermi level, i, j = 1, 2, hereafter the effective band with the large gap is labelled as "1", that with the small gap -as "2") and to make some important conclusions concerning the two-gap superconductivity in FeSe 0.5 Te 0.5 . We used simple two-band model based on Moskalenko and Suhl system of equations [38,39] with a renormalized BCS integral to describe the experimental data in Fig. 5.…”
Section: Discussionmentioning
confidence: 99%
“…Here we present di-rectly determined temperature dependences of the large and the small gaps in various 1111 compounds with the wide range of critical temperatures 21.5K ≤ T C ≤ 50K. The measured ∆ L,S (T ) dependences were fitted using a two-band BCS-like model with a renormalized BCS (RBCS) integral based on Moskalenko and Suhl system of gap equations [15,16,17]. The relative values of electron-boson coupling constants λ i,j /λ LL (i, j = L, S) are estimated.…”
Section: Introductionmentioning
confidence: 99%