Edwards-Anderson spin glasses undergo simple cumulative aging
arXiv:cond-mat/0409577 · doi:10.1103/PhysRevB.72.104411
Abstract
We study and discuss rejuvenation and memory (numerical) experiments in Ising and Heisenberg three and four dimensional spin glasses. We introduce a quantitative procedure to analyze the results of temperature cycling experiments. We also run, compare and discuss ``twin'' couples of experiments. We find that in our systems aging is always cumulative in nature, and rejuvenation and memory effects are also cumulative: they are very different from the ones observed in experiments on spin glass materials.
arXiv comment5 pages, 5 figures. Final version
References in corpus (11)
- Geometrical Aspects of Aging and Rejuvenation in the Ising Spin Glass: A Numerical Study
- Off-Equilibrium Dynamics in Finite-Dimensional Spin Glass Models
- Numerical Evidence for Spontaneously Broken Replica Symmetry in 3D Spin Glasses
- Symmetrical Temperature-Chaos Effect with Positive and Negative Temperature Shifts in a Spin Glass
- Numerical Study on Aging Dynamics in the 3D Ising Spin-Glass Model. II. Quasi-Equilibrium Regime of Spin Auto-Correlation Function
- Aging Dynamics of the Heisenberg Spin Glass
- Off-Equilibrium Dynamics at Very Low Temperatures in 3d Spin Glasses
- A microscopic mechanism for rejuvenation and memory effects in spin glasses
- Chaotic, memory and cooling rate effects in spin glasses: Is the Edwards-Anderson model a good spin glass?
- Numerical Study on Aging Dynamics in the 3D Ising Spin-Glass Model. III. Cumulative Memory and `Chaos' Effects in the Temperature-Shift Protocol
- Status of APEmille
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- An experiment-oriented analysis of 2D spin-glass dynamics: a twelve time-decades scaling study
- Aging, memory and rejuvenation: some lessons from simple models
- Quantifying memory in spin glasses
- Critical properties of disordered XY model on sparse random graphs
- Jump Events in a 3D Edwards-Anderson Spin Glass