arXiv · cond-mat/0306731
Quasiclassical fluctuations of the superconductor proximity gap in a chaotic system
Abstract
We calculate the sample-to-sample fluctuations in the excitation gap of a chaotic dynamical system coupled by a narrow lead to a superconductor. Quantum fluctuations on the order of magnitude of the level spacing, predicted by random-matrix theory, apply if $τ_E\ll\hbar/E_T$ (with $τ_E$ the Ehrenfest time and $E_T$ the Thouless energy). For $τ_E\agt\hbar/ E_T$ the fluctuations are much greater than the level spacing. We demonstrate the quasiclassical nature of the gap fluctuations in the large-$τ_E$ regime by correlating them to an integral over the classical dwell-time distribution.
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M. C. Goorden, Ph. Jacquod, C. W. J. Beenakker. 2004-01-14. Quasiclassical fluctuations of the superconductor proximity gap in a chaotic system. https://doi.org/10.1103/physrevb.68.220501
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