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Random-matrix theories in quantum physics: common concepts
T Guhr, A Müller–Groeling, HA Weidenmüller - Physics Reports, 1998 - Elsevier
We review the development of random-matrix theory (RMT) during the last fifteen years. We
emphasize both the theoretical aspects, and the application of the theory to a number of …
emphasize both the theoretical aspects, and the application of the theory to a number of …
The anderson-mott transition
The interacting disordered electron problem is reviewed with emphasis on the quantum
phase transitions that occur in a model system and on the field-theoretic methods used to …
phase transitions that occur in a model system and on the field-theoretic methods used to …
[KÖNYV][B] Supersymmetry in disorder and chaos
K Efetov - 1999 - books.google.com
The development of the supersymmetry technique has led to significant advances in the
study of disordered metals and semiconductors. Proven of great use in the analysis of …
study of disordered metals and semiconductors. Proven of great use in the analysis of …
Statistics of energy levels and eigenfunctions in disordered systems
AD Mirlin - Physics Reports, 2000 - Elsevier
The article reviews recent developments in the theory of fluctuations and correlations of
energy levels and eigenfunction amplitudes in diffusive mesoscopic samples. Various …
energy levels and eigenfunction amplitudes in diffusive mesoscopic samples. Various …
Persistent currents in small one-dimensional metal rings
HF Cheung, Y Gefen, EK Riedel, WH Shih - Physical Review B, 1988 - APS
We have performed analytical calculations and computer simulations to study the persistent
current I in small isolated one-dimensional metal rings enclosing a magnetic flux φ. We have …
current I in small isolated one-dimensional metal rings enclosing a magnetic flux φ. We have …
Anderson localization on the Bethe lattice: Nonergodicity of extended states
Statistical analysis of the eigenfunctions of the Anderson tight-binding model with on-site
disorder on regular random graphs strongly suggests that the extended states are …
disorder on regular random graphs strongly suggests that the extended states are …
Exponentially Fragile Symmetry in Lattices with Localized Eigenmodes
We study the effect of localized modes in lattices of size N with parity-time (PT) symmetry.
Such modes are arranged in pairs of quasidegenerate levels with splitting δ∼ exp-N/ξ …
Such modes are arranged in pairs of quasidegenerate levels with splitting δ∼ exp-N/ξ …
Non-ergodic delocalized phase in Anderson model on Bethe lattice and regular graph
We develop a novel analytical approach to the problem of single particle localization in
infinite dimensional spaces such as Bethe lattice and random regular graph models. The …
infinite dimensional spaces such as Bethe lattice and random regular graph models. The …
-Symmetric Wave Chaos
We study a new class of chaotic systems with dynamical localization, where gain or loss
mechanisms break the Hermiticity, while allowing for parity-time (PT) symmetry. For a value …
mechanisms break the Hermiticity, while allowing for parity-time (PT) symmetry. For a value …
Statistical properties of eigenfunctions of random quasi 1D one-particle Hamiltonians
The article reviews recent analytical results concerning statistical properties of
eigenfunctions of random Hamiltonians with broken time reversal symmetry describing a …
eigenfunctions of random Hamiltonians with broken time reversal symmetry describing a …