Chaos in Temperature in Diluted Mean-Field Spin-Glasses
arXiv:1002.1369 · doi:10.1088/1751-8113/43/23/235003
Abstract
We consider the problem of temperature chaos in mean-field spin-glass models defined on random lattices with finite connectivity. By means of an expansion in the order parameter we show that these models display a much stronger chaos effect than the fully connected Sherrington-Kirkpatrick model with the exception of the Bethe lattice with bimodal distribution of the couplings.
9 pages
References in corpus (6)
- On the overlap in the multiple spherical SK models
- Free energy fluctuations and chaos in the Sherrington-Kirkpatrick model
- Large Deviations of the Free-Energy in Diluted Mean-Field Spin-Glass
- Real spin glasses relax slowly in the shade of hierarchical trees
- Bond chaos in the Sherrington-Kirkpatrick model
- An exact relation between free energy fluctuations and bond chaos in the Sherrington-Kirkpatrick model
Cited by in corpus (15)
- Unraveling Quantum Annealers using Classical Hardness
- Dynamical transition in the D = 3 Edwards-Anderson spin glass in an external magnetic field
- Practical engineering of hard spin-glass instances
- Memory and rejuvenation in spin glasses: aging systems are ruled by more than one length scale
- Temperature chaos is present in off-equilibrium spin-glass dynamics
- Dynamic Variational Study of Chaos: Spin Glasses in Three Dimensions
- Evidence for Temperature Chaos in Spin Glasses
- The marginally stable Bethe lattice spin glass revisited
- Backbone structure of the Edwards-Anderson spin-glass model
- Anomalous distribution of magnetization in an Ising spin glass with correlated disorder
- Spin-glass dynamics: experiment, theory and simulation
- Instability of the ferromagnetic phase under random fields in an Ising spin glass with correlated disorder
- Temperature chaos as a logical consequence of the reentrant transition in spin glasses
- Nature of spin glass order in physical dimensions
- Temperature chaos and quenched heterogeneities