With the high-temperature superconductors a qualitatively new regime in the
phenomenology of type-II superconductivity can be accessed. The key elements governing …

Kinetic interfaces form the basis of a fascinating, interdisciplinary branch of statistical
mechanics. Diverse stochastic growth processes can be unified via an intriguing nonlinear …

The use of fractal concepts in understanding various growth phenomena, such as molecular
beam epitaxy (MBE) or fluid flow in porous media, is increasingly important these days. This …

The effects of thermal fluctuations, quenched disorder, and anisotropy on the phases and
phase transitions in type-II superconductors are examined, focusing on linear and nonlinear …

We numerically study the measurement-driven quantum phase transition of Haar-random
quantum circuits in 1+ 1 dimensions. By analyzing the tripartite mutual information we are …

The nature of flux-creep phenomena in the case of collective pinning by weak disorder is
discussed. The Anderson concept of flux bundle is explored and developed. The …

Introduction; 1. Turbulence and dynamical systems; 2. Phenomenology of turbulence; 3.
Reduced models for hydrodynamic turbulence; 4. Turbulence and coupled map lattices; 5 …

The Burgers equation is the simplest nonlinear generalization of the diffusion equation. We
present a detailed dynamical renormalization-group analysis of this equation subject to …

Extensive simulations of growth in a stochastic ballistic deposition model on a (d-1)-
dimensional substrate with a constraint on neighboring interface heights are described. The …

We show that the problem of a directed polymer on a tree with disorder can be reduced to
the study of nonlinear equations of reaction-diffusion type. These equations admit traveling …