Infinite randomness fixed point of the superconductor-metal quantum phase transition
Adrian Del Maestro, Bernd Rosenow, Markus Mueller, Subir Sachdev

TL;DR
This paper investigates how quenched disorder affects the superconductor-metal transition, revealing that it is governed by an infinite randomness fixed point similar to that in the random quantum Ising chain, through numerical analysis.
Contribution
It demonstrates that the superconductor-metal transition falls into the same universality class as the random quantum Ising chain's ferromagnetic transition, supported by numerical results.
Findings
Transition characterized by infinite randomness fixed point
Numerical determination of pairing eigenmodes
Supports universality with random quantum Ising chain
Abstract
We examine the influence of quenched disorder on the superconductor-metal transition, as described by a theory of overdamped Cooper pairs which repel each other. The self-consistent pairing eigenmodes of a quasi-one dimensional wire are determined numerically. Our results support the recent proposal by Hoyos et al. (arXiv:0705.1865) that the transition is characterized by the same strong disorder fixed point describing the onset of ferromagnetism in the random quantum Ising chain in a transverse field.
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