Mode-coupling theory predictions for the dynamical transitions of the partly pinned fluid systems
arXiv:1110.0606 · doi:10.1103/PhysRevE.84.050501
Abstract
The predictions of the mode-coupling theory (MCT) for the dynamical arrest scenarios in a partly pinned (PP) fluid system are reported. The corresponding dynamical phase diagram is found to be very similar to that of a related quenched-annealed (QA) system. The only significant qualitative difference lies in the shape of the diffusion-localization lines at high matrix densities, with a re-entry phenomenon for the PP system but not for the QA model, in full agreement with recent computer simulation results. This finding clearly lends support to the predictive power of the MCT for fluid-matrix systems. Finally, the predictions of the MCT are shown to be in stark contrast with those of the random first-order transition theory. The PP systems are thus confirmed as very promising models for tests of theories of the glass transition.
5 pages, 2 figures
References in corpus (16)
- Rigorous Inequalities between Length and Time Scales in Glassy Systems
- Liquid-glass transition of a fluid confined in a disordered porous matrix: A mode-coupling theory
- Mosaic multi-state scenario vs. one-state description of supercooled liquids
- Mode-coupling theory for the slow collective dynamics of fluids adsorbed in disordered porous media
- Analytic determination of dynamical and mosaic length scales in a Kac glass model
- Single-particle and collective slow dynamics of colloids in porous confinement
- Glass transition of hard spheres in high dimensions
- Tagged-particle dynamics in a fluid adsorbed in a disordered porous solid: interplay between the diffusion-localization and liquid-glass transitions
- Dynamic arrest of colloids in porous environments: disentangling crowding and confinement
- Impact of random obstacles on the dynamics of a dense colloidal fluid
- Statistical mechanics of homogeneous partly pinned fluid systems
- Using Available Volume to Predict Fluid Diffusivity in Random Media
- Liquid-glass transition of confined fluids: Some insights from a mode-coupling theory
- Long-Wavelength Anomalies in the Asymptotic Behavior of Mode-Coupling Theory
- Diffusion of Colloidal Fluids in Random Porous Media
- Exposing the static scale of the glass transition by random pinning
Cited by in corpus (27)
- Probing a liquid to glass transition in equilibrium
- Localization dynamics of fluids in random confinement
- Random Pinning Glass Model
- Mode-coupling theory of the glass transition for confined fluids
- Distribution of Diffusion Constants and Stokes-Einstein Violation in supercooled liquids
- Random Pinning Glass Transition: Hallmarks, Mean-Field Theory and Renormalization Group Analysis
- Splitting of the universality class of anomalous transport in crowded media
- Random pinning in glassy spin models with plaquette interactions
- Non-linear dynamic response of glass-forming liquids to random pinning
- Glassy dynamics of partially pinned fluids: an alternative mode-coupling approach
- Confinement as a tool to probe amorphous order
- Dynamical correlations in a glass-former with randomly pinned particles
- Tagged-particle motion in a dense confined liquid
- Glassy Critical Points and Random Field Ising Model
- Dynamic arrest in model porous media -- intermediate scattering functions
- Non-monotonic effect of confinement on the glass transition
- Understanding Stokes-Einstein Relation in Supercooled Liquids using Random Pinning
- Critical dynamical heterogeneities close to continuous second-order glass transitions
- Nonergodicity parameters of confined hard-sphere glasses
- Glassy dynamics in confinement: Planar and bulk limit of the mode-coupling theory
- Crowding of interacting fluid particles in porous media through molecular dynamics: breakdown of universality for soft interactions
- Aging and relaxation near Random Pinning Glass Transitions
- Simple physics of the partly pinned fluid systems
- Scaling equations for mode-coupling theories with multiple decay channels
- Dynamics of fluids in quenched-random potential energy landscapes: a mode-coupling theory approach
- Dynamic properties of quasi-confined colloidal hard-sphere liquids near the glass transition
- Improved field theoretical approach to noninteracting Brownian particles in a quenched random potential