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Articles: 1'898'312
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16 September 2019
 
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Results 1 to 20 of 112 for query "Cellular Automata and Lattice Gases cond-mat". (0.06 sec.)

[    1    2    3    4    5    6    ]   Next
1.
A Computational Study of Rotating Spiral Waves and Spatio-Temporal Transient Chaos in a Deterministic Three-Level Active System
S. D. Makovetskiy; D. N. Makovetskii;
19 Oct 2004
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2.
Topology regulates pattern formation capacity of binary cellular automata on graphs
Carsten Marr; Marc-Thorsten Huett;
21 Feb 2005
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3.
Electoral surveys influence on the voting processes: a cellular automata model
S. G. Alves; N. M. Oliveira Neto; M. L. Martins;
5 Apr 2002
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4.
A Cellular Automata Model for Citrus Variagated Chlorosis
M. L. Martins; G. Ceotto; S. G. Alves; C. C. B. Bufon; J. M. Silva; F. F. Laranjeira;
14 Aug 2000   /  Phys. Rev. E, November 2000
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5.
Cellular Automata Simulating Experimental Properties of Traffic Flows
Dirk Helbing; Michael Schreckenberg;
17 Dec 1998   /  Physical Review E 59, R2505-R2508 (1999)
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6.
Shear-Induced Isotropic-to-Lamellar Transition in a Lattice-Gas Model of Ternary Amphiphilic Fluids
Andrew N. Emerton; Florian W.J. Weig; Peter V. Coveney; Bruce M. Boghosian;
16 Sep 1997
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7.
Synchronization and Maximum Lyapunov Exponents of Cellular Automata
Franco Bagnoli; Raul Rechtman;
21 Sep 1998   /  Phys. Rev. E 59, R1307 (1999)
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8.
Similar impact of topological and dynamic noise on complex patterns
Carsten Marr; Marc-Thorsten Huett;
8 Sep 2005
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9.
Lattice-gas simulations of dynamical geometry in one dimension
Peter J. Love; Bruce M. Boghosian; David A. Meyer;
28 Jun 2005   /  Phil.Trans.Roy.Soc.Lond. 362 (2004) 1667-1677
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10.
Simulation of Self-Reproducing Micelles using a Lattice-Gas Automaton
Peter V. Coveney; Andrew N. Emerton; Bruce M. Boghosian;
16 Sep 1997   /  J. Amer. Chem. Soc. 118 (1996) 10719-10724
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11.
Integer Lattice Gases at Equilibrium
Alex Khaneles;
14 Dec 2005
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12.
Complexity of Two-Dimensional Patterns
Kristian Lindgren; Cristopher Moore; Mats G. Nordahl;
7 Apr 1998
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13.
Majority-Vote Cellular Automata, Ising Dynamics, and P-Completeness
Cristopher Moore;
20 Dec 1996
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14.
Self-Organized States in Cellular Automata: Exact Solution
M.V. Medvedev; P.H. Diamond;
9 Dec 1998   /  Phys. Rev. E 58, 6824 (1998)
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15.
On the Dynamics of the Evolution of the HIV Infection
Rita Maria Zorzenon dos Santos; Sergio Coutinho;
5 Aug 2000
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16.
Phase transitions in social impact models of opinion formation
Janusz A. Holyst; Krzysztof Kacperski; Frank Schweitzer;
3 Apr 2000
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17.
Object orientation and visualization of physics in two dimensions
Mark Burgess; Haarek Haugerud; Are Strandlie;
1 Jul 1997
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18.
Nontrivial Velocity Distributions in Inelastic Gases
P. L. Krapivsky; E. Ben-Naim;
3 Nov 2001   /  J. Phys. A 35, L147 (2002) DOI: 10.1088/0305-4470/35/11/103
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19.
A Ternary Lattice Boltzmann Model for Amphiphilic Fluids
Hudong Chen; Bruce M. Boghosian; Peter V. Coveney;
22 Oct 1999
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20.
An H-Theorem for the Lattice Boltzmann Approach to Hydrodynamics
Alexander J. Wagner;
5 Aug 1998
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21.
Phase Transitions in a Probabilistic Cellular Automaton with Two Absorbing States
F. Bagnoli; N. Boccara; P. Palmerini;
17 May 1997
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22.
A note on the lattice Boltzmann method beyond the Chapman Enskog limits
Mauro Sbragaglia; Sauro Succi;
12 Sep 2005
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23.
Scaling, Multiscaling, and Nontrivial Exponents in Inelastic Collision Processes
E. Ben-Naim; P.L. Krapivsky;
20 Feb 2002   /  Phys. Rev. E 66, 011309 (2002) DOI: 10.1103/PhysRevE.66.011309
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24.
Entropic lattice Boltzmann methods
B. M. Boghosian; J. Yepez; P. V. Coveney; A. J. Wagner;
16 May 2000
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25.
A Lattice Boltzmann Model for Wave and Fracture phenomena
Bastien Chopard; Pascal Luthi; Stefan Marconi;
14 Dec 1998
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26.
New cellular automaton designed to simulate epitaxial films growth
R.Kosturek; K.Malarz;
28 Jun 2004   /  Physica A345 (2005) 538 DOI: 10.1016/j.physa.2004.08.013
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27.
Calculation of the transition matrix and of the occupation probabilities for the states of the Oslo sandpile model
Alvaro Corral;
8 Oct 2003   /  Phys. Rev. E 69, 026107 (2004)
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28.
Two-dimensional hydrodynamic lattice-gas simulations of binary immiscible and ternary amphiphilic fluid flow through porous media
J.-B. Maillet; Peter V. Coveney;
16 May 2000
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29.
A three-dimensional lattice gas model for amphiphilic fluid dynamics
Bruce M. Boghosian; Peter V. Coveney; Peter J. Love;
20 Jul 1999
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30.
Fluctuations of elastic interfaces in fluids: Theory and simulation
Davide Stelitano; Daniel H. Rothman;
14 Jun 2000
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