Abstract:We develop our existing two-dimensional lattice gas model to simulate the flow of single phase, binary immiscible and ternary amphiphilic fluids. This involves the inclusion of fixed obstacles on the lattice, together with the inclusion of "no-slip" boundary conditions. Here we report on preliminary applications of this model to the flow of such fluids within model porous media. We also construct fluid invasion boundary conditions, and the effects of invading aqueous solutions of surfactant on oil-saturated ro… Show more
“…Similar algorithms have been found in soil researches, named Markov chain Monte Carlo methods, which also created two-dimensional structures with satisfactory agreements with various scanned real soil structure images [43,44]. Borrowing the spirit of cluster growing theory [45,46], Wang et al have recently developed a random generation-growth method to generate random microstructures of various multiphase micro porous media including granular porous media [47,48] and fibrous porous media [49]. The generated structures have been used to predict effective thermal properties of porous materials and good agreements have been obtained with the existing experimental data [47,48].…”
Section: Introductionmentioning
confidence: 94%
“…The generated microstructure may be different from a real one in detail, but they have same structure characteristics in statistics. Several methods have been proposed to generate random porous structures in the past few years [36][37][38][39][40][41][42][43][44][45][46][47][48][49]. Here we follow the random generation-growth model for reproducing multiphase granular porous microstructures [47,48] and develop the algorithm into three dimensional cases.…”
Section: Generation Of Random Porous Structuresmentioning
Electroosmosis in homogeneously charged micro-and nanoscale random porous media has been numerically investigated using mesoscopic simulation methods which involve a random generation-growth method for reproducing three-dimensional random microstructures of porous media and a high-efficiency lattice Poisson-Boltzmann algorithm for solving the strongly nonlinear governing equations of electroosmosis in three-dimensional porous media. The numerical modeling and predictions of EOF in micro-and nanoscale random porous media indicate: the electroosmotic permeability increases monotonically with the porosity of porous media and the increasing rate rises with the porosity as well; the electroosmotic permeability increases with the average solid particle size for a given porosity and with the bulk ionic concentration as well; the proportionally linear relationship between the electroosmotic permeability and the zeta potential on solid surfaces breaks down for high zeta potentials. The present predictions agree well with the available experimental data while some results deviate from the predictions based on the macroscopic theories.
“…Similar algorithms have been found in soil researches, named Markov chain Monte Carlo methods, which also created two-dimensional structures with satisfactory agreements with various scanned real soil structure images [43,44]. Borrowing the spirit of cluster growing theory [45,46], Wang et al have recently developed a random generation-growth method to generate random microstructures of various multiphase micro porous media including granular porous media [47,48] and fibrous porous media [49]. The generated structures have been used to predict effective thermal properties of porous materials and good agreements have been obtained with the existing experimental data [47,48].…”
Section: Introductionmentioning
confidence: 94%
“…The generated microstructure may be different from a real one in detail, but they have same structure characteristics in statistics. Several methods have been proposed to generate random porous structures in the past few years [36][37][38][39][40][41][42][43][44][45][46][47][48][49]. Here we follow the random generation-growth model for reproducing multiphase granular porous microstructures [47,48] and develop the algorithm into three dimensional cases.…”
Section: Generation Of Random Porous Structuresmentioning
Electroosmosis in homogeneously charged micro-and nanoscale random porous media has been numerically investigated using mesoscopic simulation methods which involve a random generation-growth method for reproducing three-dimensional random microstructures of porous media and a high-efficiency lattice Poisson-Boltzmann algorithm for solving the strongly nonlinear governing equations of electroosmosis in three-dimensional porous media. The numerical modeling and predictions of EOF in micro-and nanoscale random porous media indicate: the electroosmotic permeability increases monotonically with the porosity of porous media and the increasing rate rises with the porosity as well; the electroosmotic permeability increases with the average solid particle size for a given porosity and with the bulk ionic concentration as well; the proportionally linear relationship between the electroosmotic permeability and the zeta potential on solid surfaces breaks down for high zeta potentials. The present predictions agree well with the available experimental data while some results deviate from the predictions based on the macroscopic theories.
This paper outlines the benefits of computational steering for high performance computing applications. Lattice-Boltzmann mesoscale fluid simulations of binary and ternary amphiphilic fluids in two and three dimensions are used to illustrate the substantial improvements which computational steering offers in terms of resource efficiency and time to discover new physics. We discuss details of our current steering implementations and describe their future outlook with the advent of computational grids.
“…We perform sequential collisions on each of these three subsets, each augmented by the two rest particles to allow them to "communicate." It therefore becomes necessary to construct a lookup table for ten velocities; since there are two bits per velocity, the table is indexed by 20 bits, so the number of possible states is 2 20 , or about IM. Since the state outcomes are encoded into 4 byte words, the lookup table requires 4 Mbytes of local memory, which is easily within the capability of modern multiprocessors.…”
Section: Motivation For the Present Workmentioning
confidence: 99%
“…Finally, we have applied these methods to problems of porous flow and pollution remediation [20]. Fig.…”
Section: Motivation For the Present Workmentioning
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