2012
DOI: 10.12693/aphyspola.121.747
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Coherence Lengths for Superconductivity in the Two-Orbital Negative-U Hubbard Model

Abstract: We study the peculiarities of coherency in the superconductivity of two-orbital system. The superconducting phase transition is caused here by the on-site intra-orbital attractions (negative-U Hubbard model) and interorbital pair-transfer interaction. The dependencies of critical and non-critical correlation lengths on interaction channels and band llings are analyzed.

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Cited by 18 publications
(46 citation statements)
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“…This fact is illustrated in Fig. (1), where it is given the qualitative picture of calculations in [3]. Phase relations (8) imposes restrictions on the coefficient η.…”
Section: Two-band Superconductormentioning
confidence: 95%
“…This fact is illustrated in Fig. (1), where it is given the qualitative picture of calculations in [3]. Phase relations (8) imposes restrictions on the coefficient η.…”
Section: Two-band Superconductormentioning
confidence: 95%
“…8,9 Two distinct correlation lengths are also present in the negative-U Hubbard model of two-orbital superconductivity. 10 In this respect, the connection between peculiarities of spatial coherency and excitation of the Leggett mode in two-gap material was discussed. 11 Different point of view on the correlation behavior in a two-band model is based on the statement that two order parameters should have identical characteristic lengths of spatial variation by approaching critical temperature.…”
Section: Introductionmentioning
confidence: 99%
“…In a case of the contact of two metal the critical temperature of the source drops, however in a case of the multi-band superconductor the proximity effect supports superconducting state in all bands. k B T c2 < 2∆ 1 k B T c1 as it can be in two-band superconductors [6,7]. The gap ∆3(T ) asymptotically aspires to zero as temperature rises, so that 2∆ 3 k B T c3 = 0.…”
Section: Introductionmentioning
confidence: 94%
“…-quasiaverages Bogolyubov method. In the other case the operator can have a U (1) × U (1) symmetrical form k υa + k↑ a + −k↓ + υ + a −k↓ a k↑ , where υ is the order parameter of another superconductor, for example, the boundary (proximity) effect, when a superconductor is placed in contact with a normal metal [3] or interband mixing of two order parameters belonging to different bands in a multi-band superconductor [5][6][7] occurs.…”
Section: The Modelmentioning
confidence: 99%
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