319 citations · 486 across the 5 of their papers we have counts for
8 papers
Failure of the Wiedemann-Franz Law in Mesoscopic Conductors
Maxim G. Vavilov, A. Douglas Stone
We study the effect of mesoscopic fluctuations on the validity of the Wiedemann--Franz (WF) law for quasi-one-dimensional metal wires and open quantum dots. At temperatures much le…
Photovoltaic and Rectification Currents in Quantum Dots
M. G. Vavilov, L. DiCarlo, C. M. Marcus
We investigate theoretically and experimentally the statistical properties of dc current through an open quantum dot subject to ac excitation of a shape-defining gate. The symmetri…
Theory of microwave-induced oscillations in the magnetoconductivity of a 2D electron gas
I. A. Dmitriev, M. G. Vavilov, I. L. Aleiner +2
We develop a theory of magnetooscillations in the photoconductivity of a two-dimensional electron gas observed in recent experiments. The effect is governed by a change of the elec…
Transport spectroscopy of Kondo quantum dots coupled by RKKY interaction
M. G. Vavilov, L. I. Glazman
We develop the theory of conductance of a quantum dot which carries a spin and is coupled via RKKY interaction to another spin-carrying quantum dot. The found dependence of the dif…
On the "non-perturbative analysis" of zero-temperature dephasing: I. Dyson equation and self energy
I. L. Aleiner, B. L. Altshuler, M. G. Vavilov
We point out that the structure of the self-energy suggested in cond-mat/0208140 as a result of a ``non-perturbative analysis'' by ``purely mathematical means'' is incompatible wit…
Comment on PRB 59, 9195 (1999) and 62, 14061 (2000) by D. S. Golubev and A. D. Zaikin, and on cond-mat/0110495 by D.S. Golubev, A.D. Zaikin, and Gerd Schön
I. L. Aleiner, B. L. Altshuler, M. G. Vavilov
The relation between "non-perturbative analysis" of low temperature dephasing and the perturbation theory is discussed. Contributions missed in each order of the perturbation theor…