Comment on: Fluid distributions in two-phase random media: Arbitrary matrices - Concepedia

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Comment on: Fluid distributions in two-phase random media: Arbitrary matrices

DOI Full Paper Access

206

Citations

6

References

1992

Year

James A. Given, G. Stell

The Journal of Chemical Physics

Numerical AnalysisFluid DistributionsEngineeringSimple LiquidPhysicsQuenched-annealed MixturesFluid MechanicsNumerical SimulationExact EquationsMultiphase FlowRandom MatrixApproximation TheoryOrnstein–zernike Equations

Abstract

It is pointed out that the Ornstein–Zernike equations recently used by Madden in treating quenched-annealed mixtures are approximate. The exact equations are given and briefly discussed.

References

	Year	Citations
Optimized Cluster Expansions for Classical Fluids. II. Theory of Molecular Liquids David Chandler, Hans Christian Andersen The Journal of Chemical Physics Quantum LiquidEngineeringFluid MechanicsMolecular FluidsComputational Chemistry	1972	1.4K
The equilibrium theory of classical fluids Journal of the Franklin Institute Equilibrium TheoryFluid MechanicsEquilibrium ThermodynamicsSimple LiquidThermodynamic Equilibrium	1965	917
Distribution functions for fluids in random media William G. Madden, Eduardo D. Glandt Journal of Statistical Physics EngineeringPhysicsFluid MechanicsFluid-solid InteractionDisperse Flow	1988	255
Fluid distributions in random media: Arbitrary matrices William G. Madden The Journal of Chemical Physics EngineeringFluid MechanicsGraphical TheorySimple LiquidRandom Matrix Theory	1992	141
Liquid-state methods for random media: Random sequential adsorption James A. Given Physical Review A EngineeringPhysicsVirial SeriesAdsorption RateNatural Sciences	1992	84
Fluids in equilibrium with disordered porous materials. Integral equation theory Lisa A. Fanti, Eduardo D. Glandt, William G. Madden The Journal of Chemical Physics EngineeringFluid MechanicsSoft MatterPorous BodyMechanics Modeling	1990	77

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