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Weak localization of disordered quasiparticles in the mixed superconducting state

R. Bundschuh, C. Cassanello, D. Serban, M. R. Zirnbauer

cond-mat.supr-conarXiv:cond-mat/9808297

Abstract

Starting from a random matrix model, we construct the low-energy effective field theory for the noninteracting gas of quasiparticles of a disordered superconductor in the mixed state. The theory is a nonlinear sigma model, with the order parameter field being a supermatrix whose form is determined solely on symmetry grounds. The weak localization correction to the field-axis thermal conductivity is computed for a dilute array of s-wave vortices near the lower critical field Hc1. We propose that weak localization effects, cut off at low temperatures by the Zeeman splitting, are responsible for the field dependence of the thermal conductivity seen in recent high-Tc experiments by Aubin et al.

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