Alex Kamenev
University of Minnesota
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Publication
Featured researches published by Alex Kamenev.
Physical Review Letters | 1997
B. L. Altshuler; Yuval Gefen; Alex Kamenev; L. S. Levitov
The problem of electron-electron lifetime in a quantum dot is studied beyond perturbation theory by mapping onto the problem of localization in the Fock space. Localized and delocalized regimes are identified, corresponding to quasiparticle spectral peaks of zero and finite width, respectively. In the localized regime, quasiparticle states are single-particle-like. In the delocalized regime, each eigenstate is a superposition of states with very different quasiparticle content. The transition energy is
Advances in Physics | 2009
Alex Kamenev; Alex Levchenko
{\ensuremath{\epsilon}}_{c}\ensuremath{\simeq}\ensuremath{\Delta}(g/\mathrm{ln}g{)}^{1/2}
Nuclear Physics | 2016
D. A. Bagrets; Alexander Altland; Alex Kamenev
, where
Physical Review B | 1999
Alex Kamenev; A. V. Andreev
\ensuremath{\Delta}
Physical Review B | 1995
Alex Kamenev; Yuval Oreg
is mean level spacing, and
Physical Review E | 2008
Alex Kamenev; Baruch Meerson
g
Physical Review Letters | 2006
M. Pustilnik; Maxim Khodas; Alex Kamenev; Leonid I. Glazman
is the dimensionless conductance. Near
Nuclear Physics | 2017
D. A. Bagrets; Alexander Altland; Alex Kamenev
{\ensuremath{\epsilon}}_{c}
Journal of Physics A | 1999
Alex Kamenev; Marc Mézard
there is a broad critical region not described by the golden rule.
Physical Review E | 2009
Carlos Escudero; Alex Kamenev
The purpose of this review is to provide a comprehensive pedagogical introduction into Keldysh technique for interacting out-of-equilibrium fermionic and bosonic systems. The emphasis is placed on a functional integral representation of the underlying microscopic models. A large part of the review is devoted to derivation and applications of the non-linear σ-model for disordered metals and superconductors. We discuss topics such as transport properties, mesoscopic effects, counting statistics, interaction corrections, kinetic equations, etc. The section devoted to disordered superconductors includes the Usadel equation, fluctuation corrections, time-dependent Ginzburg–Landau theory, proximity and Josephson effects, etc.