A lot of progress has been made recently in our understanding of the random-field Ising
model thanks to large-scale numerical simulations. In particular, it has been shown that …

Finite-size scaling above the upper critical dimension is a long-standing puzzle in the field of
statistical physics. Even for pure systems various scaling theories have been suggested …

The random-field Ising model is one of the few disordered systems where the perturbative
renormalization group can be carried out to all orders of perturbation theory. This analysis …

By performing a high-statistics simulation of the D= 4 random-field Ising model at zero
temperature for different shapes of the random-field distribution, we show that the model is …

We provide a nontrivial test of supersymmetry in the random-field Ising model at five spatial
dimensions, by means of extensive zero-temperature numerical simulations. Indeed …

We study the statistical mechanics of supercooled liquids when the system evolves at a
temperature $ T $ with a field $\epsilon $ linearly coupled to its overlap with a reference …

Numerical evidence suggests that the Random Field Ising Model loses Parisi-Sourlas SUSY
and the dimensional reduction property somewhere between 4 and 5 dimensions, while a …

Using a 3D mean-field lattice-gas model, we analyze the effect of confinement on the nature
of capillary phase transition in granular aggregates with varying disorder and their inverse …

Using high-precision Monte Carlo simulations and finite-size scaling we study the effect of
quenched disorder in the exchange couplings on the Blume-Capel model on the square …

We study distributions of spin avalanches in the three-dimensional nonequilibrium zero
temperature random field Ising model driven by external magnetic field that is increased at …