2004
DOI: 10.1088/0953-2048/17/12/019
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A generalized two-band model for the superconductivity in MgB2

Abstract: The free energy of a two-band superconductor is obtained by taking into account all actual electron–phonon and Coulomb interactions. The temperature dependences of the superconducting gaps, the specific heat with its jump at T = Tc (Tc is the critical temperature) are calculated by minimizing the free energy. The theory is applied to the MgB2 superconductor. The Tc isotope effect is estimated and the accordance with the experiment is obtained.

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Cited by 11 publications
(7 citation statements)
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“…Applying the standard techniques from single-band BCS theory allows evaluating various properties of the two-band system, such as the density of states, presented in figure 3, the temperature dependence of the energy gaps, and the transition temperature, which was shown to be higher than the values of each single-band [30]. Fitting two-band BCS theory to experimental specific heat data worked well for MgB 2 [3,[31][32][33], revealing that the jump at the transition temperature is smaller than in the single-band case. Furthermore, the effects on the superfluid density and the magnetic penetration depth were reported to agree with the experimental data quite well.…”
Section: Bcs Theory and Quasi-classical Equationsmentioning
confidence: 96%
“…Applying the standard techniques from single-band BCS theory allows evaluating various properties of the two-band system, such as the density of states, presented in figure 3, the temperature dependence of the energy gaps, and the transition temperature, which was shown to be higher than the values of each single-band [30]. Fitting two-band BCS theory to experimental specific heat data worked well for MgB 2 [3,[31][32][33], revealing that the jump at the transition temperature is smaller than in the single-band case. Furthermore, the effects on the superfluid density and the magnetic penetration depth were reported to agree with the experimental data quite well.…”
Section: Bcs Theory and Quasi-classical Equationsmentioning
confidence: 96%
“…In this picture, superconductivity arises from coupling between intercalant s electrons and the graphite π electrons bands, with gaps of different magnitudes existing on different sheets of the Fermi surface. Such a scenario is plausible, as there are notable similarities between the GICs and MgB 2 [7,13], a known multi-gap superconductor. Indeed, some aspects of graphite intercalate superconductivity can be understood by this two-gap phenomenology, however there is little direct evidence to support this picture.…”
mentioning
confidence: 99%
“…Such a scenario is plausible, as there are notable similarities between the GICs and MgB 2 [7,13], a known multigap superconductor. Indeed, some aspects of graphite intercalate superconductivity can be understood by this two-gap phenomenology; however, there is little direct evidence to support this picture, and recent band structure calculations suggest this scenario is unlikely [14].…”
mentioning
confidence: 99%
“…28,29) We can estimate the formation energy using the one-dimensional Ginzburg-Landau theory phenomenologically without the magnetic field. 28,[47][48][49][50][51][52][53][54][55][56][57][58][59][60][61] We describe component-1 and component-2 by the following pseudo-order parameters 1 ; 2 having their own phase, and amplitude, N : 62)…”
Section: I-solitonmentioning
confidence: 99%