“Flux Lattice Melting in High-T c Superconductors,” (with A. Houghton and A. Sudbø), Phys. Rev. B 40, ().Work profiled in The Scientist, March “Elastic Modes, Phase Fluctuations and Long-Range Order in Type II. Universality breaking in the three-dimensional random field Ising model - Institute of Physics, Fluminense Federal University () Monte Carlo simulation of the 2D Ising model: nonextensive approach - Institute of Physics, Fluminense Federal University, Brazil (). Critical Properties of the Random Field Ising Model. Pages Monte Carlo Simulation of the Quantum Sine-Gordon Chain. Pages Magnetic Excitations and Fluctuations II Book Subtitle Proceedings of an International Workshop, Turin, Italy, May 25–30, Editors. H. Rieger Fast vectorized algorithm for the Monte Carlo simulation of the random field Ising model Hans Gerd Evertz Vectorized search for single clusters George H. Weiss Book review: Maximum entropy in action Anonymous Future contributions to \booktitleJournal of.

K. Binder, editor, The Monte Carlo Method in Condensed Matter Physics, Springer Verlag (). K. Binder, editor, Monte Carlo Methods in Statistical Physics, Springer Verlag (). K. Binder and D. W. Heerman, Monte Carlo Simulation in Statistical Physics, second edition, Springer-Verlag (). ISBN 0 . V. Pereyra, P. Nielaba, K. Binder “Random-Field Induced Rounding of the Ising-Type Transition in Physisorbed (CO)1-x(N2)x Mixtures: Monte Carlo Studies of a Simple Model” J. Phys.: Condensed Matter 5, (). / - - Improved belief propagation algorithm finds many Bethe states in the random-field Ising model on random graphs Ricci-Tersenghi, F. - . In mathematics, a self-avoiding walk (SAW) is a sequence of moves on a lattice (a lattice path) that does not visit the same point more than is a special case of the graph theoretical notion of a path.A self-avoiding polygon (SAP) is a closed self-avoiding walk on a may have first been introduced by the chemist Paul Flory [dubious – discuss] in order to model the real.

In statistical mechanics, the Potts model, a generalization of the Ising model, is a model of interacting spins on a crystalline studying the Potts model, one may gain insight into the behaviour of ferromagnets and certain other phenomena of solid-state strength of the Potts model is not so much that it models these physical systems well; it is rather that the one. Journal of Statistical Physics Vol Number 3, June, Bernard Derrida Velocity and diffusion constant of a periodic one-dimensional hopping model G. Korzeniewski and R. Friesner and R. Silbey Localized excitation transport on substitutionally disordered lattices.. C. Van Den Broeck On the relation between white shot noise, Gaussian white noise, and the dichotomic. 60 Monte Carlo study of Magnetic Phase Transitions in a Model for FeCl2. L. HERNANDEZ, H.T. DIEP and D. BERTRAND, Phys. Rev. B 47, (). 61 Critical Behavior of an FeBr2 Model, a Monte Carlo Study. L. HERNANDEZ, H.T. DIEP and D. BERTRAND, Europhys. Lett. 21, () 62 First-Order Transition in antiferromagnetic stacked triangular. "Equimagnetization Lines in the Hybrid-Order Phase Diagram of the d=3 Random-Field Ising Model (invited)" S.R. McKay and A.N. Berker, J. Appl. Phys. 64, (). "Random-Field Distributions of d-Dimensional Ising Models: Evolution under Scale Change and Fixed Distributions".