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Alexander D. Mirlin
Researcher at Karlsruhe Institute of Technology
Publications - 307
Citations - 12928
Alexander D. Mirlin is an academic researcher from Karlsruhe Institute of Technology. The author has contributed to research in topics: Quantum Hall effect & Magnetic field. The author has an hindex of 52, co-authored 291 publications receiving 10940 citations. Previous affiliations of Alexander D. Mirlin include Weizmann Institute of Science & Russian Academy of Sciences.
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Anderson Transitions
TL;DR: In this paper, the physics of Anderson transition between localized and metallic phases in disordered systems is reviewed, including both metal-insulator transitions and quantum-Hall-type transitions between phases with localized states.
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Interacting electrons in disordered wires: Anderson localization and low-T transport
TL;DR: The conductivity sigma(T) of interacting electrons in a low-dimensional disordered system at low temperature T is studied, finding the mechanism of transport in the critical regime is many-particle transitions between distant states in Fock space.
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Statistics of energy levels and eigenfunctions in disordered systems
TL;DR: In this article, a review of recent developments in the theory of fluctuations and correlations of energy levels and eigenfunction amplitudes in diffusive mesoscopic samples is presented, with emphasis on low-dimensional (quasi-1D and 2D) systems.
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Electron transport in disordered graphene
TL;DR: In this article, the electron transport properties of a monoatomic graphite layer (graphene) with different types of disorder were studied and it was shown that the transport properties depend strongly on the character of disorder.
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Transition from localized to extended eigenstates in the ensemble of power-law random banded matrices
TL;DR: At this critical value of $\alpha$ the system exhibits multifractality and spectral statistics intermediate between the Wigner-Dyson and Poisson one, and the region $\alpha<1/2$ is equivalent to the corresponding Gaussian ensemble of random matrices $(\alpha=0)$.