A simple lattice gas model, a microscopically reversible cellular automaton, is described and shown to exhibit thermodynamic irreversibility in processes similar to those in real gases. The model, which has no random elements, develops a long-lasting equilibrium state within a Poincaré cycle. This state is an attractor resulting from the nonlinear nature of the collective particle collisions and motions. The results illustrate how the Second Law of Thermodynamics applies to real systems governed by reversible microscopic dynamics
We present a lattice-gas automaton approach to coupled reaction-diffusion equations. This approach p...
We investigate the space and time behavior of spontaneous thermohydrodynamic fluctuations in a simpl...
We consider translation-invariant interacting particle systems on the lattice with finite local stat...
A simple lattice gas model, a microscopically reversible cellular automaton, is described and shown ...
A probabilistic lattice gas cellular automaton model of a chemically reacting system is constructed....
In this paper we study the space evolution in the Rule 54 reversible cellular automaton, which is a ...
Conventional lattice gas automata consist of particles moving discretely on a fixed lattice. While s...
Nose's Hamiltonian mechanics makes possible the efficient simulation of irreversible flows of mass, ...
In the same context of lattice gauge theory, a notion of cellular automaton (CA) is considered as a ...
In this paper we study the statistical properties of a reversible cellularautomaton in two out-of-eq...
Cellular automata (CA) are fully discrete dynamical systems. Space is represented by a regular latti...
Particles interacting as square wells or square barriers of finite range r are modeled as a two-dime...
The microscopic theory of irreversible processes that we developed is summarized and illustrated, us...
Microscopic time reversibility and macroscopic irreversibility are a paradoxical combination. This w...
A dilute gas initially in equilibrium and confined to half of an isolated box by a partition willirr...
We present a lattice-gas automaton approach to coupled reaction-diffusion equations. This approach p...
We investigate the space and time behavior of spontaneous thermohydrodynamic fluctuations in a simpl...
We consider translation-invariant interacting particle systems on the lattice with finite local stat...
A simple lattice gas model, a microscopically reversible cellular automaton, is described and shown ...
A probabilistic lattice gas cellular automaton model of a chemically reacting system is constructed....
In this paper we study the space evolution in the Rule 54 reversible cellular automaton, which is a ...
Conventional lattice gas automata consist of particles moving discretely on a fixed lattice. While s...
Nose's Hamiltonian mechanics makes possible the efficient simulation of irreversible flows of mass, ...
In the same context of lattice gauge theory, a notion of cellular automaton (CA) is considered as a ...
In this paper we study the statistical properties of a reversible cellularautomaton in two out-of-eq...
Cellular automata (CA) are fully discrete dynamical systems. Space is represented by a regular latti...
Particles interacting as square wells or square barriers of finite range r are modeled as a two-dime...
The microscopic theory of irreversible processes that we developed is summarized and illustrated, us...
Microscopic time reversibility and macroscopic irreversibility are a paradoxical combination. This w...
A dilute gas initially in equilibrium and confined to half of an isolated box by a partition willirr...
We present a lattice-gas automaton approach to coupled reaction-diffusion equations. This approach p...
We investigate the space and time behavior of spontaneous thermohydrodynamic fluctuations in a simpl...
We consider translation-invariant interacting particle systems on the lattice with finite local stat...