We reinvestigate the Deterministic Lattice Gas introduced as a paradigmatic model of the 1/f spectra [Phys. Rev. Lett. 64, 3103 (1990)] arising according to the self-organized criticality scenario. We demonstrate that the density fluctuations exhibit an unexpected dependence on systems size and relate the finding to effective Langevin equations. The low-density behavior is controlled by the critical properties of the gas at the absorbing state phase transition. We also show that the deterministic lattice gas is in the Manna universality class of absorbing state phase transitions. This is in contrast to expectations in the literature that suggested that the entirely deterministic nature of the dynamics would put the model in a different univ...
We investigate the critical behavior of the two-dimensional randomly driven lattice gas, in which pa...
We discuss stationary aspects of a set of driven lattice gases in which hard-core particles with spa...
We show that the interplay between geometric criticality and dynamical fluctuations leads to a novel...
Self-organized criticality is an elegant explanation of how complex structures emerge and persist th...
We study the dynamics of the totally asymmetric exclusion process with open boundaries by phenomenol...
Spatially correlated noise (SCN), i.e. the thermal noise that affects neighbouring particles in a si...
Far-from-equilibrium phenomena, while abundant in nature, are not nearly as well understood as their...
We model reaction-diffusion systems with reactive lattice gas automata, which possess intrinsic micr...
We explore the connection between self-organized criticality and phase transitions in models with ab...
Driven lattice gases are widely regarded as the paradigm of collective phenomena out of equilibrium....
The theory of continuous phase transitions predicts the universal collective properties of a physica...
Thesis (Ph.D.)--Massachusetts Institute of Technology, Dept. of Physics, 1999.Includes bibliographic...
Unlike the conventional case of using cellular automata, we use a system of differential equations t...
The thesis studies non-equilibrium stochastic particle systems, especially in the context of self-or...
We suggest that ensembles of self-replicating entities such as biological systems naturally evolve t...
We investigate the critical behavior of the two-dimensional randomly driven lattice gas, in which pa...
We discuss stationary aspects of a set of driven lattice gases in which hard-core particles with spa...
We show that the interplay between geometric criticality and dynamical fluctuations leads to a novel...
Self-organized criticality is an elegant explanation of how complex structures emerge and persist th...
We study the dynamics of the totally asymmetric exclusion process with open boundaries by phenomenol...
Spatially correlated noise (SCN), i.e. the thermal noise that affects neighbouring particles in a si...
Far-from-equilibrium phenomena, while abundant in nature, are not nearly as well understood as their...
We model reaction-diffusion systems with reactive lattice gas automata, which possess intrinsic micr...
We explore the connection between self-organized criticality and phase transitions in models with ab...
Driven lattice gases are widely regarded as the paradigm of collective phenomena out of equilibrium....
The theory of continuous phase transitions predicts the universal collective properties of a physica...
Thesis (Ph.D.)--Massachusetts Institute of Technology, Dept. of Physics, 1999.Includes bibliographic...
Unlike the conventional case of using cellular automata, we use a system of differential equations t...
The thesis studies non-equilibrium stochastic particle systems, especially in the context of self-or...
We suggest that ensembles of self-replicating entities such as biological systems naturally evolve t...
We investigate the critical behavior of the two-dimensional randomly driven lattice gas, in which pa...
We discuss stationary aspects of a set of driven lattice gases in which hard-core particles with spa...
We show that the interplay between geometric criticality and dynamical fluctuations leads to a novel...