Domain Growth, Wetting and Scaling in Porous Media
D. W. Grunau, T. Lookman, S. Y. Chen, A. S. Lapedes
Abstract
The lattice Boltzmann (LB) method is used to study the kinetics of domain growth of a binary fluid in a number of geometries modeling porous media. Unlike the traditional methods which solve the Cahn-Hilliard equation, the LB method correctly simulates fluid properties, phase segregation, interface dynamics and wetting. Our results, based on lattice sizes of up to 4096× 4096, do not show evidence to indicate the breakdown of late stage dynamical scaling, and suggest that confinement of the fluid is the key to the slow kinetics observed. Randomness of the pore structure appears unnecessary.
Create a lesson
Related papers
A new discrete velocity method for Navier-Stokes equations
Michael Junk, S. V. Raghurama Rao
Construction of Molecular Dynamics Like Cellular Automata Models for Simulation of Compressible Fluid Dynamic Systems
Himanshu Agrawal
Lattice Gases and Cellular Automata
Bruce M. Boghosian
Cellular Automaton Rule184++C. A Simple Model for the Complex Dynamics of Various Particles Flow
A. Awazu
Exact results for deterministic cellular automata traffic models
Henryk Fuks
Crystalline Computation
Norman Margolus