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cond-matMay 7, 2001
10
citations (OpenAlex)
authors
  • Marta Sales
  • Jean-Philippe Bouchaud
institutions
  • Service de Physique de l'État Condensé
arXiv abstractPDF
paper

Rejuvenation in the Random Energy Model

arXiv:cond-mat/0105151 · doi:10.1209/epl/i2001-00111-0

Abstract

We show that the Random Energy Model has interesting rejuvenation properties in its frozen phase. Different `susceptibilities' to temperature changes, for the free-energy and for other (`magnetic') observables, can be computed exactly. These susceptibilities diverge at the transition temperature, as (1-T/T_c)^-3 for the free-energy.

9 pages, 1 eps figure

References in corpus (2)

  • Separation of time and length scales in spin-glasses: temperature as a microscope
  • Aging effects and dynamic scaling in the 3d Edwards-Anderson spin glasses: a comparison with experiments

Cited by in corpus (8)

  • Geometrical Aspects of Aging and Rejuvenation in the Ising Spin Glass: A Numerical Study
  • Temperature and Disorder Chaos in Low Dimensional Directed Paths
  • Overlap Among States at Different Temperatures in the SK Model
  • Chaos in Temperature in Diluted Mean-Field Spin-Glasses
  • Temperature shifts in the Sinai model: static and dynamical effects
  • One step replica symmetry breaking and overlaps between two temperatures
  • A p-Spin Interaction Ashkin-Teller Spin-Glass Model
  • Branching Brownian motion versus Random Energy Model in the supercritical phase: overlap distribution and temperature susceptibility
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