Comment on "Evidence of Non-Mean-Field-Like Low-Temperature Behavior in the Edwards-Anderson Spin-Glass Model"
arXiv:1211.0843 · doi:10.1103/PhysRevLett.110.219701
Abstract
A recent interesting paper [Yucesoy et al. Phys. Rev. Lett. 109, 177204 (2012), arXiv:1206:0783] compares the low-temperature phase of the 3D Edwards-Anderson (EA) model to its mean-field counterpart, the Sherrington-Kirkpatrick (SK) model. The authors study the overlap distributions P_J(q) and conclude that the two models behave differently. Here we notice that a similar analysis using state-of-the-art, larger data sets for the EA model (generated with the Janus computer) leads to a very clear interpretation of the results of Yucesoy et al., showing that the EA model behaves as predicted by the replica symmetry breaking (RSB) theory.
Version accepted for publication in PRL. 1 page, 1 figure
References in corpus (4)
- Finite size corrections in the Sherrington-Kirkpatrick model
- Evidence of non-mean-field-like low-temperature behavior in the Edwards-Anderson spin-glass model
- Reconfigurable computing for Monte Carlo simulations: results and prospects of the Janus project
- Sample-to-sample fluctuations of the overlap distributions in the three-dimensional Edwards-Anderson spin glass
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- The droplet-scaling versus replica symmetry breaking debate in spin glasses revisited
- The cumulative overlap distribution function in realistic spin glasses
- Chaotic temperature and bond dependence of four-dimensional Gaussian spin glasses with partial thermal boundary conditions
- Reply to Comment on "Evidence of Non-Mean-Field-Like Low-Temperature Behavior in the Edwards-Anderson Spin-Glass Model"
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- Rare events analysis of temperature chaos in the Sherrington-Kirkpatrick model
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- The classical mutual information in mean-field spin glass models
- Spin-glass dynamics: experiment, theory and simulation
- Explicit generation of the branching tree of states in spin glasses
- Evidence of many thermodynamic states of the three-dimensional Ising spin glass
- Numerical simulations of Ising spin glasses with free boundary conditions: the role of droplet excitations and domain walls