Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Quantum Mechanics of Disordered Systems

David A. Evensky

Published Jan 1, 1993• 0 citations
OpenAlex

Related papers

Some observations on quantum mechanics in disordered systems

Massimiliano Giona

Chaos Solitons & Fractals•Mar 1, 1993•2 citations

Part I. The Algebraic Quantum Mechanical Framework and the Description of Order, Disorder and Irreversibility in Macroscopic Systems: Prospect

Geoffrey L. Sewell

Part I. The Algebraic Quantum Mechanical Framework and the Description of Order, Disorder and Irreversibility in Macroscopic Systems: Prospect was published in Quantum Mechanics and Its Emergent Macrophysics on page 1.

Princeton University Press eBooks•Dec 31, 2002•0 citations

Classical and quantum systems: transport due to rare events

François Huveneers

We review possible mechanisms for energy transfer based on ‘rare’ or ‘non‐perturbative’ effects, in physical systems that present a many‐body localized phenomenology. The main focus is on classical systems, with or without quenched disorder. For non‐quantum systems, the breakdown of localization is usually not regarded as an issue, and we thus aim at identifying the fastest channels for transport. Next, we contemplate the possibility of applying the same mechanisms in quantum systems, including disorder free systems (e.g. Bose‐Hubbard chain), disordered many‐body localized systems with mobility edges at energies below the edge, and strongly disordered lattice systems in . For quantum mechanical systems, the relevance of these considerations for transport is currently a matter of debate.

arXiv:1701.05755•Annalen der Physik•Mar 2, 2017•13 citations

Some Theoretical Studies of Disordered Quantum Systems.

V. Dobrosavljević

•Dec 1, 1988•0 citations

Dynamics of disordered interacting quantum systems

Reiner Kree

The European Physical Journal B•Dec 1, 1987•8 citations

Classical and quantum systems: transport due to rare events

François Huveneers

We review possible mechanisms for energy transfer based on 'rare' or 'non-perturbative' effects, in physical systems that present a many-body localized phenomenology. The main focus is on classical systems, with or without quenched disorder. For non-quantum systems, the breakdown of localization is usually not regarded as an issue, and we thus aim at identifying the fastest channels for transport. Next, we contemplate the possibility of applying the same mechanisms in quantum systems, including disorder free systems (e.g. Bose-Hubbard chain), disordered many-body localized systems with mobility edges at energies below the edge, and strongly disordered lattice systems in d>1. For quantum mechanical systems, the relevance of these considerations for transport is currently a matter of debate.

•Jan 1, 2017•12 citations
We review possible mechanisms for energy transfer based on ‘rare’ or ‘non‐perturbative’ effects, in physical systems that present a many‐body localized phenomenology. The main focus is on classical systems, with or without quenched disorder. For non‐quantum systems, the breakdown of localization is usually not regarded as an issue, and we thus aim at identifying the fastest channels for transport. Next, we contemplate the possibility of applying the same mechanisms in quantum systems, including disorder free systems (e.g. Bose‐Hubbard chain), disordered many‐body localized systems with mobility edges at energies below the edge, and strongly disordered lattice systems in . For quantum mechanical systems, the relevance of these considerations for transport is currently a matter of debate.
We review possible mechanisms for energy transfer based on 'rare' or 'non-perturbative' effects, in physical systems that present a many-body localized phenomenology. The main focus is on classical systems, with or without quenched disorder. For non-quantum systems, the breakdown of localization is usually not regarded as an issue, and we thus aim at identifying the fastest channels for transport. Next, we contemplate the possibility of applying the same mechanisms in quantum systems, including disorder free systems (e.g. Bose-Hubbard chain), disordered many-body localized systems with mobility edges at energies below the edge, and strongly disordered lattice systems in d>1. For quantum mechanical systems, the relevance of these considerations for transport is currently a matter of debate.