SELF-CONSISTENT CALCULATIONS OF ELIASHBERG EQUATION FOR STRONG-COUPLING SUPERCONDUCTIVITY WITH ANISOTROPIC GAP UNDER THE MODULATION OF 2 KINDS OF NODAL WAVE-VECTORS TO 2-DIMENSIONAL ELECTRONIC BANDS
N. Sue et Y. Natsume, SELF-CONSISTENT CALCULATIONS OF ELIASHBERG EQUATION FOR STRONG-COUPLING SUPERCONDUCTIVITY WITH ANISOTROPIC GAP UNDER THE MODULATION OF 2 KINDS OF NODAL WAVE-VECTORS TO 2-DIMENSIONAL ELECTRONIC BANDS, Journal of the Physical Society of Japan, 65(5), 1996, pp. 1166-1169
We investigate the role of the competition between two kinds of waveve
ctors Q in the appearance of an anisotropic superconducting gap in 2-d
imensional systems on a square lattice with strong antiferromagnetic c
orrelations. We take into account the effect of interaction between ca
rriers via wavevectors, Q(1) = (+/-pi/a, +/-pi/a) and Q(2x) = (+/-pi/a
, 0), Q(2y) = (0, +/-pi/a). (Here, a is the lattice constant.) We trea
t the strong coupling superconductivity by using Eliashberg-Migdal equ
ations for superconducting phases. On the basis of the numerical calcu
lation, we discuss how the symmetric properties of the gap and values
of T-c are related to the ratio of the strength of interactions for Q(
1) and Q(2).