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most citedNonequilibrium Critical Phenomena and Phase Transitions into Absorbing States

1.7k citations · 5.1k across the 127 of their papers we have counts for

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cond-mat2002★ 1 cited

Agglomeration of Charged Nanopowders in Suspensions

J. H. Werth, M. Linsenbuehler, S. M. Dammer +4

The aim of this work is to understand agglomeration of charged powders suspended in nonpolar fluids. The concerted influence of electromagnetic, hydrodynamic and van der Waals forc…

cond-mat1998

On the microcanonical solution of a system of globally coupled rotators

Mickael Antoni, Haye Hinrichsen, Stefano Ruffo

We study the Hamiltonian Mean Field (HMF) model, a system of fully coupled particles, in the microcanonical ensemble. We use the previously obtained free energy in the canonica…

cond-mat1998★ 34 cited

Novel non-equilibrium critical behavior in unidirectionally coupled stochastic processes

Y. Y. Goldschmidt, H. Hinrichsen, M. Howard +1

Phase transitions from an active into an absorbing, inactive state are generically described by the critical exponents of directed percolation (DP), with upper critical dimension d…

cond-mat1995★ 67 cited

Matrix Product Ground States for Asymmetric Exclusion Processes with Parallel Dynamics

Haye Hinrichsen

We show in the example of a one-dimensional asymmetric exclusion process that stationary states of models with parallel dynamics may be written in a matrix product form. The corres…

cond-mat1995★ 89 cited

Roughening Transition in a One-Dimensional Growth Process

Uri Alon, Martin Evans, Haye Hinrichsen +1

A class of nonequilibrium models with short-range interactions and sequential updates is presented. The models describe one dimensional growth processes which display a roughening…

cond-mat1995★ 76 cited

On Matrix Product Ground States for Reaction-Diffusion Models

Haye Hinrichsen, Sven Sandow, Ingo Peschel

We discuss a new mechanism leading to a matrix product form for the stationary state of one-dimensional stochastic models. The corresponding algebra is quadratic and involves four…