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The DOI matches its Crossref record; 183 of the 183 references it cites were found in a registry or an index.

Violation of the fluctuation–dissipation theorem in glassy systems: basic notions and the numerical evidence

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Crisanti, A, Ritort, F·2003·Journal of Physics A: Mathematical and General

Abstract

This review reports on the research done during past years on violations of the fluctuation–dissipation theorem (FDT) in glassy systems. It is focused on the existence of a quasi-fluctuation–dissipation theorem (QFDT) in glassy systems and the current supporting knowledge gained from numerical simulation studies. It covers a broad range of non-stationary aging and stationary driven systems such as structural glasses, spin glasses, coarsening systems, ferromagnetic models at criticality, trap models, models with entropy barriers, kinetically constrained models, sheared systems and granular media. The review is divided into four main parts: (1) an introductory section explaining basic notions related to the existence of the FDT in equilibrium and its possible extension to the glassy regime (QFDT), (2) a description of the basic analytical tools and results derived in the framework of some exactly solvable models, (3) a detailed report of the current evidence in favour of the QFDT and (4) a brief digression on the experimental evidence in its favour. This review is intended for inexpert readers who want to learn about the basic notions and concepts related to the existence of the QFDT as well as for the more expert readers who may be interested in more specific results.

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Metadata

Authors
Crisanti, A., & Ritort, F.
Venue
Journal of Physics A: Mathematical and General
Published
2003-05-12
Volume
36
Issue
21
Pages
R181-R290
ISSN
  • 0305-4470 (ISSN-L)
  • 1361-6447
OpenAlex
W2121940941
Cited by
386
References
183
FWCI
18.44
Type
journal article
Language
en
Open access
green

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Crisanti, A., & Ritort, F. (2003). Violation of the fluctuation–dissipation theorem in glassy systems: basic notions and the numerical evidence. Journal of Physics A: Mathematical and General. https://doi.org/10.1088/0305-4470/36/21/201

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