Diffusion of hard sphere fluids in disordered porous media: Enskog theory description

Diffusion of hard sphere fluids in disordered porous media: Enskog theory description

We use the Enskog theory for the description of the self-diffusion coefficient of hard sphere fluids in disordered porous media. Using the scaled particle theory previously developed by us for the description of thermodynamic properties of hard sphere fluids, simple analytical expressions for the co...

Full description

Bibliographic Details
Main Authors:	M.F. Holovko, M.Ya. Korvatska
Format:	Article
Language:	English
Published:	Institute for Condensed Matter Physics 2020-05-01
Series:	Condensed Matter Physics
Subjects:	hard sphere fluid disordered porous media enskog theory self-diffusion coefficient scaled particle theory probe particle porosity
Online Access:	https://doi.org/10.5488/CMP.23.23605

Similar Items

Clustering effects on the diffusion of patchy colloids in disordered porous media
by: M. F. Holovko, et al.
Published: (2021-10-01)

On the improvement of SPT2 approach in the theory of a hard sphere fluid in disordered porous media
by: M. Holovko, et al.
Published: (2017-09-01)

Isotropic-nematic transition in a mixture of hard spheres and hard spherocylinders: scaled particle theory description
by: M.F. Holovko, et al.
Published: (2017-12-01)

Dimerizing hard spherocylinders in porous media
by: V. I. Shmotolokha, et al.
Published: (2024-03-01)

Analytical theory of one- and two-dimensional hard sphere fluids in random porous media
by: M.F. Holovko, et al.
Published: (2010-01-01)

Viscosity Calculation of Supercritical Gases Based on the Rainwater-Friend Theory and the Modified Enskog Theory
by: Yousef Ghayeb, et al.
Published: (2002-12-01)

Scaled particle theory for a hard spherocylinder fluid in a disordered porous medium: Carnahan-Starling and Parsons-Lee corrections
by: M.F. Holovko, et al.
Published: (2018-03-01)

Limit cases in the theory of the non-local relativistic enskog equations
by: B. V. Аlexeev, et al.
Published: (2015-08-01)

Comparison of viscosities from the Chapman-Enskog and relaxation time methods
by: Wiranata Anton, et al.
Published: (2012-12-01)

Shear viscosity of hard chain fluids through molecular dynamics simulation techniques
by: Ratanapisit, J., et al.
Published: (2005-07-01)

Effects of porous media on the phase behaviour of polypeptide solutions
by: V. I. Shmotolokha, et al.
Published: (2022-09-01)

On a rigorous definition of microscopic solutions of the Boltzmann–Enskog equation
by: Anton Sergeevich Trushechkin
Published: (2013-12-01)

On extrapolation of virial coefficients of hard spheres
by: M. Ončák, et al.
Published: (2012-06-01)

Preparation of multilayered porous alumina hollow spheres by anodization of Al particles
by: Takashi Yanagishita, et al.
Published: (2020-11-01)

SURFACES OF HARD-SPHERE SYSTEMS
by: Dietrich Stoyan
Published: (2014-07-01)

Confined Quantum Hard Spheres
by: Sergio Contreras, et al.
Published: (2021-06-01)

Ternary Mixtures of Hard Spheres and Their Multiple Separated Phases
by: Luka Sturtewagen, et al.
Published: (2023-11-01)

Effects of Polydispersity on the Phase Behavior of Additive Hard Spheres in Solution
by: Luka Sturtewagen, et al.
Published: (2021-03-01)

What is liquid in random porous media: the Barker-Henderson perturbation theory
by: M.F. Holovko, et al.
Published: (2015-03-01)

On generalization of Van der Waals approach for isotropic-nematic fluid phase equilibria of anisotropic fluids in disordered porous medium
by: M.F. Holovko, et al.
Published: (2020-03-01)

Effect of fly ash particle reinfo rcement on microstructure, porosity and hardness in Al-(Si-Mg) cast composites
by: M.B. Harun, et al.
Published: (2017-10-01)

Towards Predicting Partitioning of Enzymes between Macromolecular Phases: Effects of Polydispersity on the Phase Behavior of Nonadditive Hard Spheres in Solution
by: Luka Sturtewagen, et al.
Published: (2022-09-01)

Inverse design of mesoscopic models for compressible flow using the Chapman-Enskog analysis
by: Tao Chen, et al.
Published: (2021-02-01)

Layer-by-layer assembly of imogolite nanotubes and polyelectrolytes into core-shell particles and their conversion to hierarchically porous spheres
by: Yoshiyuki Kuroda et al
Published: (2008-01-01)

Turbulence in Large-Scale Two-Dimensional Balanced Hard Sphere Gas Flow
by: Rafail V. Abramov
Published: (2021-11-01)

Residual Multiparticle Entropy for a Fractal Fluid of Hard Spheres
by: Andrés Santos, et al.
Published: (2018-07-01)

POLYMER MEAN SPHERICAL APPROXIMATION FOR THE FLUID OF FLEXIBLE HARD-SPHERE YUKAWA STAR MOLECULES
by: Yu.V.Kalyuzhnyi, et al.
Published: (2002-01-01)

Permeability Model for Porous Transducer With Glass Spheres Packing
by: Li Ming, et al.
Published: (2019-01-01)

Cancellation of Auxetic Properties in F.C.C. Hard Sphere Crystals by Hybrid Layer-Channel Nanoinclusions Filled by Hard Spheres of Another Diameter
by: Jakub W. Narojczyk, et al.
Published: (2021-06-01)

Polymorphism and Perfection in Crystallization of Hard Sphere Polymers
by: Miguel Herranz, et al.
Published: (2022-10-01)

MULTI-COMPONENT MIXTURE OF DIPOLAR HARD SPHERES WITH SURFACE ADHESION
by: I.A. Protsykevich
Published: (2003-01-01)

EXPERIMENTAL DETERMINATION OF HYDRAULIC RESISTANCE OF FILTER MODULE MODEL OF HARD PARTICLES OF HIGH-SPEED DIESEL ENGINE
by: A. Kondratenko, et al.
Published: (2011-01-01)

Removing Auxetic Properties in f.c.c. Hard Sphere Crystals by Orthogonal Nanochannels with Hard Spheres of Another Diameter
by: Jakub W. Narojczyk, et al.
Published: (2022-02-01)

Relationship between thermodynamic perturbation and scaled particle theories for fused dimers fluids
by: O. Bernard
Published: (2021-10-01)

A Novel Porous Media Permeability Model Based on Fractal Theory and Ideal Particle Pore-Space Geometry Assumption
by: Yongquan Hu, et al.
Published: (2020-01-01)

A perturbation correction of the Flory-Huggins polymer solution theory
by: G.A.Mansoori
Published: (2005-01-01)

The Language of Spheres in Physics
by: Jean-Pierre Gazeau
Published: (2024-03-01)

Effective stress in double porous media with two immiscible fluids/
by: 495703 Khalili, N., et al.

Mathematical topics in nonlinear kinetic theory II : the enskog equation/
by: Bellomo, N.
Published: (1991)

Infiltration Grouting Mechanism of Bingham Fluids in Porous Media with Different Particle Size Distributions
by: Baojie Xu, et al.
Published: (2023-11-01)