An overview of the random network model invented by Chalker and Coddington, and its
generalizations, is provided. After a short introduction into the physics of the Integer …

We consider d-dimensional systems which are localized in the absence of interactions, but
whose single-particle localization length diverges near a discrete set of (single-particle) …

We study one-dimensional systems with random diagonal disorder but off-diagonal short-
range correlations imposed by structural constrains. We find that these correlations generate …

Our understanding of localization in the integer quantum Hall effect is informed by a
combination of semiclassical models and percolation theory. Motivated by the effect of …

We investigate the three-dimensional Anderson model of localization via a modified transfer-
matrix method in the presence of scale-free diagonal disorder characterized by a disorder …

We review recent results based on an application of the real-space renormalization group
(RG) approach to a network model for the integer quantum Hall (QH) transition. We …

A critical analysis of the work performed within the framework of the two-parameter scaling
concept is carried out, and a brief review of modern percolation models for the quantum …

We investigate the three-dimensional Anderson model of localization via a modified transfer
matrix method in the presence of scale-free diagonal disorder characterized by a disorder …

It has been known for over a half century that when disorder is introduced into a crystalline
system through impurities, vacancies, grain boundaries, or other mechanisms that break the …

Advances in material growth methods have renewed the interest in localization of one-
dimensional systems in the presence of scale-free long-range correlated disorder potentials …