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STOCHASTIC AND HYDRODYNAMIC LATTICE GAS MODELS: MEAN-FIELD KINETIC APPROACHES

JEAN-FRANÇOIS GOUYET and CÉCILE APPERT
International Journal of Bifurcation and Chaos 12 (02) 227 (2002)
https://doi.org/10.1142/S0218127402004334

Boltzmann cellular automata studies of the spinodal decomposition

Renata B. Rybka, Marek Cieplak and Dominique Salin
Physica A: Statistical Mechanics and its Applications 222 (1-4) 105 (1995)
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Lattice-gas models of phase separation: interfaces, phase transitions, and multiphase flow

Daniel H. Rothman and Stéphane Zaleski
Reviews of Modern Physics 66 (4) 1417 (1994)
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Cé Appert, Dominique d'Humières, Valérie Pot and Stéphane Zaleski
Transport Theory and Statistical Physics 23 (1-3) 107 (1994)
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Flow phenomena in rocks: from continuum models to fractals, percolation, cellular automata, and simulated annealing

Muhammad Sahimi
Reviews of Modern Physics 65 (4) 1393 (1993)
https://doi.org/10.1103/RevModPhys.65.1393

From ordered bubbles to random stripes: Pattern formation in a hydrodynamic lattice gas

Daniel H. Rothman
Journal of Statistical Physics 71 (3-4) 641 (1993)
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Numerical Methods for the Simulation of Multi-Phase and Complex Flow

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A particle model for spinodal decomposition

Joel L. Lebowitz, Enza Orlandi and Errico Presutti
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Lattice gas automata for simple and complex fluids

Shiyi Chen, G. D. Doolen and W. H. Matthaeus
Journal of Statistical Physics 64 (5-6) 1133 (1991)
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Macroscopic laws for immiscible two‐phase flow in porous media: Results From numerical experiments

Daniel H. Rothman
Journal of Geophysical Research: Solid Earth 95 (B6) 8663 (1990)
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Cellular Automata and Modeling of Complex Physical Systems

D. H. Rothman
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