We study the probability distribution function of the ground-state energies of the disordered one-dimensional Ising spin chain with power-law interactions using a combination of parallel tempering Monte Carlo and branch, cut & price algorithms. By tuning the exponent of the power-law interactions we are able to scan several universality classes. Our results suggest that mean-field models have a non-Gaussian limiting distribution of the ground-state energies, whereas non-mean-field models have a Gaussian limiting distribution
We calculate high-temperature graph expansions for the Ising spin glass model with 4 symmetric rando...
We perform high-statistics Monte Carlo simulations of three-dimensional Ising spin glass models on c...
We present analytical results for the strongly anisotropic random-field Ising model, consisting of w...
We study the probability distribution function of the ground-state energies of the disordered one-di...
In order to overcome the limitations of small system sizes in spin-glass simulations, we investigate...
In order to overcome the limitations of small system sizes in spin-glass simulations, we investigate...
12 pages, RevTex, 9 figuresWe study the probability distribution P(E) of the ground state energy E i...
AbstractThe concept of replica symmetry breaking found in the solution of the mean-field Sherrington...
We introduce a new method, based on the recently developed random tensor theory, to study the p-spin...
Historically, mean field spin glass models come from the study of statistical physics and have serve...
Using Monte Carlo simulations, we study in detail the overlap distribution for individual samples fo...
A simple general method is presented for solving mean-field spin-glass models where the bond-randomn...
The free energies of the pure states in the spin glass phase are studied in the mean field theory. T...
We study the fluctuation and limiting distribution of free energy in mean-field spin glass models wi...
Using high-precision Monte Carlo simulations and finite-size scaling we study the effect of quenched...
We calculate high-temperature graph expansions for the Ising spin glass model with 4 symmetric rando...
We perform high-statistics Monte Carlo simulations of three-dimensional Ising spin glass models on c...
We present analytical results for the strongly anisotropic random-field Ising model, consisting of w...
We study the probability distribution function of the ground-state energies of the disordered one-di...
In order to overcome the limitations of small system sizes in spin-glass simulations, we investigate...
In order to overcome the limitations of small system sizes in spin-glass simulations, we investigate...
12 pages, RevTex, 9 figuresWe study the probability distribution P(E) of the ground state energy E i...
AbstractThe concept of replica symmetry breaking found in the solution of the mean-field Sherrington...
We introduce a new method, based on the recently developed random tensor theory, to study the p-spin...
Historically, mean field spin glass models come from the study of statistical physics and have serve...
Using Monte Carlo simulations, we study in detail the overlap distribution for individual samples fo...
A simple general method is presented for solving mean-field spin-glass models where the bond-randomn...
The free energies of the pure states in the spin glass phase are studied in the mean field theory. T...
We study the fluctuation and limiting distribution of free energy in mean-field spin glass models wi...
Using high-precision Monte Carlo simulations and finite-size scaling we study the effect of quenched...
We calculate high-temperature graph expansions for the Ising spin glass model with 4 symmetric rando...
We perform high-statistics Monte Carlo simulations of three-dimensional Ising spin glass models on c...
We present analytical results for the strongly anisotropic random-field Ising model, consisting of w...