We test the property of ultrametricity for the spin-glass three-dimensional Edwards-Anderson model in zero magnetic field with numerical simulations up to 203 spins. We find an excellent agreement with the prediction of the mean field theory. Since ultrametricity is not compatible with a trivial structure of the overlap distribution, our result contradicts the droplet theory
We study the relative fluctuations of the link overlap and the square standard overlap in the three-...
If a mean field model for spin glasses is generic in the sense that it satisfies the extended Ghirla...
We investigate the low temperature phase of three-dimensional Edwards-Anderson model with Bernoulli ...
We test the property of ultrametricity for the spin-glass three-dimensional Edwards-Anderson model i...
We test the property of ultrametricity for the spin-glass three-dimensional Edwards-Anderson model i...
In this paper we reply to a critical comment by T. Jorg and F. Krzakala to the Letter "Ultrametricit...
We perform an accurate test of ultrametricity in the aging dynamics of the three-dimensional Edwards...
After introducing and discussing the link-overlap between spin configurations we show that the Edwar...
The three-dimensional Edwards-Anderson and mean-field Sherrington-Kirkpatrick Ising spin glasses are...
We study numerically various properties of the free energy barriers in the Edwards–Anderson model of...
We study the sample-to-sample fluctuations of the overlap probability densities from large-scale equ...
AbstractThe concept of replica symmetry breaking found in the solution of the mean-field Sherrington...
The hierarchical organization of the pure states of a S.K. spin glass (ultrametricity) is analysed i...
We present a replica derivation for the claim that the averaged square of the local spin expectation...
We use zero temperature mean field equations to study numerically several properties of the Sherring...
We study the relative fluctuations of the link overlap and the square standard overlap in the three-...
If a mean field model for spin glasses is generic in the sense that it satisfies the extended Ghirla...
We investigate the low temperature phase of three-dimensional Edwards-Anderson model with Bernoulli ...
We test the property of ultrametricity for the spin-glass three-dimensional Edwards-Anderson model i...
We test the property of ultrametricity for the spin-glass three-dimensional Edwards-Anderson model i...
In this paper we reply to a critical comment by T. Jorg and F. Krzakala to the Letter "Ultrametricit...
We perform an accurate test of ultrametricity in the aging dynamics of the three-dimensional Edwards...
After introducing and discussing the link-overlap between spin configurations we show that the Edwar...
The three-dimensional Edwards-Anderson and mean-field Sherrington-Kirkpatrick Ising spin glasses are...
We study numerically various properties of the free energy barriers in the Edwards–Anderson model of...
We study the sample-to-sample fluctuations of the overlap probability densities from large-scale equ...
AbstractThe concept of replica symmetry breaking found in the solution of the mean-field Sherrington...
The hierarchical organization of the pure states of a S.K. spin glass (ultrametricity) is analysed i...
We present a replica derivation for the claim that the averaged square of the local spin expectation...
We use zero temperature mean field equations to study numerically several properties of the Sherring...
We study the relative fluctuations of the link overlap and the square standard overlap in the three-...
If a mean field model for spin glasses is generic in the sense that it satisfies the extended Ghirla...
We investigate the low temperature phase of three-dimensional Edwards-Anderson model with Bernoulli ...