Abstract:The previously developed approach to study off-diagonal disorder has been extended and applied to both s-and d-wave superconductors. The derived equations allow the self-consistent solution of the problem. For a special case of negative U centres embedded in non-superconducting host we have calculated their critical concentration for the appearance of superconductivity and found it equal to ≈ 0.4. For x > x cr the order parameter continuously increases to its maximal value at x = 1.
“…The DOS at the band centre becomes non-zero even with the introduction of a slightest amount of disorder. This observation agrees with earlier CPA studies [18,19]. But unlike diagonal disorder parameter D, change in off-diagonal disorder parameter d does not affect the pseudo-gap in the DOS appreciably (see Fig.…”
Section: S-wave and D-wave Superconductors With Randomness In The Offsupporting
confidence: 93%
“…Unless simplified assumptions are made about off-diagonal disorder [17], the single-site CPA cannot deal with problems involving correlated randomness involving more than one site. The only mean-field work which included the effect of off-diagonal disorder in superconductivity was by Michalik and Wysokiń ski [18,19] who used a version of the CPA proposed by Blackman et al [20] to incorporate off-diagonal disorder. We emphasize here that it is in the ability to treat off-diagonal disorder that the real strength of the ASF becomes particularly evident and will be clear from the discussions of the present paper.…”
“…The DOS at the band centre becomes non-zero even with the introduction of a slightest amount of disorder. This observation agrees with earlier CPA studies [18,19]. But unlike diagonal disorder parameter D, change in off-diagonal disorder parameter d does not affect the pseudo-gap in the DOS appreciably (see Fig.…”
Section: S-wave and D-wave Superconductors With Randomness In The Offsupporting
confidence: 93%
“…Unless simplified assumptions are made about off-diagonal disorder [17], the single-site CPA cannot deal with problems involving correlated randomness involving more than one site. The only mean-field work which included the effect of off-diagonal disorder in superconductivity was by Michalik and Wysokiń ski [18,19] who used a version of the CPA proposed by Blackman et al [20] to incorporate off-diagonal disorder. We emphasize here that it is in the ability to treat off-diagonal disorder that the real strength of the ASF becomes particularly evident and will be clear from the discussions of the present paper.…”
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