T.R. Kirkpatrick and M.H. Ernst. Kinetic theory for lattice-gas cellular automata. Physical Review A, 44(12):8051--8061, 1991. Home/Search Document Not in Database Summary APS Related Articles Check |
This paper is cited in the following contexts:
Lattice-Gas Dynamics, Volume I Viscous Fluids - Yepez (1996) (6 citations) (Correct)
.... hydrodynamics and thermohydrodynamics [26, 34, 43, 2, 67] immiscible fluids [75, 25, 46, 45] multiphase systems [21, 4, 3, 5, 103, 44, 77, 99, 98, 78] reaction di#usion systems [31, 57, 53] magnetohydrodynamics [23, 24, 27, 66] flow through porous media [74, 28] renormalized kinetic theory [55, 17, 50, 18, 92, 70, 12], and quantum dynamics [83, 84, 104] A good review of the lattice gas subject, with particular emphasis on interfaces, phase transitions, and multiphase flow, has recently been presented by Rothman and Zaleski [76] Additionally, a fairly comprehensive bibliography of the subject has been ....
....to the system s behavior. Lattice gas simulations can verify theoretical predictions beyond the Boltzmann mean field approximation of 9 uncorrelated collisions: the phenomenon of long time tails in the velocity autocorrelation function [1, 72, 36] has recently been observed in lattice gases [55, 17, 18]. Fourthly, like their cellular automata cousins, lattice gases are local. The combination of simplicity and locality of lattice gas rules allows in principle nearly ideal logic density. The highest logic density that one could physically imagine would be the atomic density of solids. There ....
T.R. Kirkpatrick and M.H. Ernst. Kinetic theory for lattice-gas cellular automata. Physical Review A, 44(12):8051--8061, 1991.
An Overview of Lattice-Gas Dynamics - Yepez (1997) (Correct)
....to the system s behavior. Lattice gas simulations have verified theoretical predictions beyond the Boltzmann mean field approximation of uncorrelated collisions: the phenomenon of longtime tails in the velocity autocorrelation function [2, 52, 26] has recently been observed in lattice gases [40, 16, 17]. Like their cellular automata cousins, lattice gases are local. The combination of simplicity and locality of lattice gas rules allows in principle nearly ideal logic density. Earlier in the introduction I tried to extrapolate what would be the highest logic density that one would expect two ....
....and multiphase fluid motion observed in nature. Numerical measurements taken from classical lattice gas simulations are generally in excellent agreement with mean field theory predictions [34, 3, 71] and, in the rare instance when this is not the case, with more exact field theoretic calculations [40, 17, 12]. Yet it is important to stress that in many cases classical lattice gases can behave in bizarre and clearly unphysical ways, albeit usually far away from equilibrium where theoretical constraints on the dynamics are violated. 12 In 12 These bizarre behaviors are not signs of instabilities, but ....
T.R. Kirkpatrick and M.H. Ernst. Kinetic theory for lattice-gas cellular automata. Physical Review A, 44(12):8051--8061, 1991.
Lattice-Gas Automata Fluids on Parallel Supercomputers - Jeffrey Yepez, Guy P.. (1993) (3 citations) (Correct)
....essential to the system s behavior. Latticegas simulations can verify theoretical predictions beyond the Boltzmann meanfield approximation of uncorrelated collisions: the phenomenon of long time tails in the velocity autocorrelation function [45, 46, 47] has recently been observed in lattice gases [48, 49, 50]. 4 Lattice Gas Automata We first define, in the usual way, what a lattice gas cellular automaton is. Then we analytically treat the lattice gas in the Boltzmann limit to show that one may use strictly deterministic local rules to obtain the correct macroscopic limit. We show in particular that ....
T.R. Kirkpatrick and M.H. Ernst. Kinetic theory for lattice-gas cellular automata. Physical Review A, 44(12):8051--8061, 1991.
The Classical Lattice-Gas Method - Yepez (1999) (Correct)
No context found.
T.R. Kirkpatrick and M.H. Ernst. Kinetic theory for lattice-gas cellular automata. Physical Review A, 44(12):8051--8061, 1991.
Lattice-Gas Dynamics, Volume I - Viscous Fluids - Yepez (1995) (6 citations) (Correct)
No context found.
T.R. Kirkpatrick and M.H. Ernst. Kinetic theory for lattice-gas cellular automata. Physical Review A, 44(12):8051--8061, 1991.
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