The formation of topological defects after a symmetry-breaking phase transition is an
overarching phenomenon that encodes the underlying dynamics. The Kibble–Zurek …

We investigate the dissipation rate of a scalar field in the vicinity of the phase transition and
the ordered phase, specifically within the universality class of model A. This dissipation rate …

A bstract We present first calculations of critical spectral functions of the relaxational Models
A, B, and C in the Halperin-Hohenberg classification using a real-time formulation of the …

We study how the Monte Carlo simulations of the critical dynamics of two-dimensional Ising
lattices are affected by the quality (as compared to true randomness) of the pseudo …

We have calculated the five-loop RG expansions of the n-component A model of critical
dynamics in dimensions d= 4− ɛ within the Minimal Subtraction scheme. This is made …

The Ising model on networks plays a fundamental role as a testing ground for understanding
cooperative phenomena in complex systems. Here we solve the synchronous dynamics of …

Scaling analysis provides insights into the critical region of metal-insulator transition (MIT).
An analysis of conductivity near MIT is carried out in five conducting polymers by using a …

Langevin dynamics simulations are used to analyze the static and dynamic properties of an
XY model adapted to dimers forming on Si (001) surfaces. The numerics utilize high …

We investigate critical equilibrium and out of equilibrium properties of a ferromagnetic Ising
model in one and two dimensions in the presence of long-range interactions, J ij∝ r−(d+ σ) …

We study the critical dynamics of a scalar field theory with Z 2 symmetry in the dynamic
universality class of Model A in two and three spatial dimensions with classical-statistical …