Upper critical magnetic field for antiferromagnetically correlatedd-wave superconductors
Antonio Pérez-González, R. A. Brito-Orta
Abstract
Antonio Pérez-González, R. A. Brito-Orta
Abstract
We have obtained strong-coupling equations for the superconducting gap of a two-dimensional d-wave superconductor subjected to a perpendicular external magnetic field. The superconductor is described as a nearly antiferromagnetic Fermi liquid with pairing between the planar quasiparticles due to the exchange of antiferromagnetic spin fluctuations. We solve the equations numerically to find the upper-critical magnetic field as a function of temperature assuming that the pairing interaction mirrors the wave-vector and frequency dependence of the phenomenological dynamic spin susceptibility proposed by Millis, Monien, and Pines for the high-${T}_{c}$ superconducting cuprates. A single tight-binding energy band with first- and second-nearest-neighbor hopping is considered. One parameter in the energy-dispersion relation allows for anisotropy between the a and b directions and, consequently, for the possibility of considering a mixture of s- and d-wave gaps. We show results for different sets of parameters.
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We have obtained strong-coupling equations for the superconducting gap of a two-dimensional d-wave superconductor subjected to a perpendicular external magnetic field. The superconductor is described as a nearly antiferromagnetic Fermi liquid with pairing between the planar quasiparticles due to the exchange of antiferromagnetic spin fluctuations. We solve the equations numerically to find the upper-critical magnetic field as a function of temperature assuming that the pairing interaction mirrors the wave-vector and frequency dependence of the phenomenological dynamic spin susceptibility proposed by Millis, Monien, and Pines for the high-${T}_{c}$ superconducting cuprates. A single tight-binding energy band with first- and second-nearest-neighbor hopping is considered. One parameter in the energy-dispersion relation allows for anisotropy between the a and b directions and, consequently, for the possibility of considering a mixture of s- and d-wave gaps. We show results for different sets of parameters.
Key concepts: Condensed matter physics, Pairing, Physics, Superconductivity, Antiferromagnetism, Quasiparticle, Dispersion relation, Critical field