Critical behavior of a fluid in a disordered porous matrix: An Ornstein-Zernike approach
arXiv:cond-mat/9504023 · doi:10.1103/PhysRevLett.74.4361
Abstract
Using a liquid-state approach based on Ornstein-Zernike equations, we study the behavior of a fluid inside a porous disordered matrix near the liquid-gas critical point.The results obtained within various standard approximation schemes such as lowest-order -ordering and the mean-spherical approximation suggest that the critical behavior is closely related to that of the random-field Ising model (RFIM).
10 pages, revtex, to appear in Physical Review Letters
Cited by in corpus (15)
- Capillary condensation in disordered porous materials: hysteresis versus equilibrium behavior
- Local mean-field study of capillary condensation in silica aerogels
- Adsorption hysteresis and capillary condensation in disordered porous solids: a density functional study
- Non-Perturbative Functional Renormalization Group for Random Field Models and Related Disordered Systems. I: Effective Average Action Formalism
- Random-field Ising and models: Theoretical description through the functional renormalization group
- Weak quenched disorder and criticality: resummation of asymptotic(?) series
- Two-loop Functional Renormalization Group of the Random Field and Random Anisotropy O(N) Models
- Adsorption of a fluid in an aerogel: integral equation approach
- The structure of colloidosomes with tunable particle density: simulation vs experiment
- Phase Diagram of a Classical Fluid in a Quenched Random Potential
- A self-consistent Ornstein-Zernike approximation for the Random Field Ising model
- Gas adsorption/desorption in silica aerogels: a theoretical study of scattering properties
- Simple physics of the partly pinned fluid systems
- Hierarchical Reference Theory of critical fluids in disordered porous media
- Fluids in porous media: The case of neutral walls