Non-trivial link overlap distribution in three-dimensional Ising spin glasses
arXiv:cond-mat/0608535 · doi:10.1103/PhysRevB.76.132408
Abstract
We investigate the distributions of the link overlap, P(Q), in 3-dimensional Ising spin glasses. We use clustering methodology to identify a set of pairs of states from different Gibbs states, and calculate its contribution to P(Q). We find that the distribution over this set does not become trivial as the system size increases.
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Cited by in corpus (5)
- Diluted one-dimensional spin glasses with power law decaying interactions
- Typical versus averaged overlap distribution in Spin-Glasses : Evidence for the droplet scaling theory
- Number of thermodynamic states in the three-dimensional Edwards-Anderson spin glass
- Equilibrium of disordered systems : constructing the appropriate valleys in each sample via strong disorder renormalization in configuration space
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