Universal parametric correlations in the transmission eigenvalue spectra of disordered conductors

Abstract

We study the response of the transmission eigenvalue spectrum of disordered metallic conductors to an arbitrary external perturbation. For systems without time-reversal symmetry we find an exact non-perturbative solution for the two-point correlation function, which exhibits a new kind of universal behavior characteristic of disordered conductors. Systems with orthogonal and symplectic symmetries are studied in the hydrodynamic regime.

10 pages, written in plain TeX, Preprint OUTP-93-36S (University of Oxford), to appear in Phys. Rev. B (Rapid Communication)

References in corpus (2)

• Spectral Density of the QCD Dirac Operator near Zero Virtuality
• Random-Matrix Theory of Parametric Correlations in the Spectra of Disordered Metals and Chaotic Billiards

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