Lattice Gas Methods For Partial Differential Equations
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Boltzmann Approximation
Boolean Field
CA Model
CA System
Category=PB
Cellular Automaton
Cellular Automaton Model
Cellular Automaton Rules
Chapman Enskog Expansion
Collision Rules
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
FHP.
Galilean Invariance
Green Kubo Formalism
Green Kubo Formula
Incompressible Navier Stokes Equations
Lattice Gas
Lattice Gas Automata
Lattice Gas Model
Liouville Equation
Los Alamos National Laboratory
Mach Number
Momentum Flux Tensor
Navier Stokes Equations
PACS
Rayleigh Taylor Instability
Rest Particles
Product details
- ISBN 9780367002879
- Weight: 1156g
- Dimensions: 161 x 238mm
- Publication Date: 13 Sep 2019
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
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Although the idea of using discrete methods for modeling partial differential equations occurred very early, the actual statement that cellular automata techniques can approximate the solutions of hydrodynamic partial differential equations was first discovered by Frisch, Hasslacher, and Pomeau. Their description of the derivation, which assumes the validity of the Boltzmann equation, appeared in the Physical Review Letters in April 1986. It is the intent of this book to provide some overview of the directions that lattice gas research has taken from 1986 to early 1989.
