Dynamical arrest and replica symmetry breaking in attractive colloids
arXiv:cond-mat/0605466 · doi:10.1103/PhysRevE.74.021410
Abstract
Within the Replica Symmetry Breaking (RSB) framework developed by M.Mezard and G.Parisi we investigate the occurrence of structural glass transitions in a model of fluid characterized by hard sphere repulsion together with short range attraction. This model is appropriate for the description of a class of colloidal suspensions. The transition line in the density-temperature plane displays a reentrant behavior, in agreement with Mode Coupling Theory (MCT), a dynamical approach based on the Mori-Zwanzig formalism. Quantitative differences are however found, together with the absence of the predicted glass-glass transition at high density. We also perform a systematic study of the pure hard sphere fluid in order to ascertain the accuracy of the adopted method and the convergence of the numerical procedure.
7 pages, 6 figures
References in corpus (9)
- The structural glass transition and the entropy of the metastable states
- Higher order glass-transition singularities in colloidal systems with attractive interactions
- Glasses in hard spheres with short-range attraction
- Phase equilibria and glass transition in colloidal systems with short-ranged attractive interactions. Application to protein crystallization
- The ideal glass transition of Hard Spheres
- A tentative Replica Study of the Glass Transition
- Constrained Boltzmann-Gibbs measures and effective potential for glasses in hypernetted chain approximation and numerical simulations
- Numerical study of the glass-glass transition in short-ranged attractive colloids
- Phase Diagram of a Classical Fluid in a Quenched Random Potential
Cited by in corpus (5)
- Theoretical perspective on the glass transition and amorphous materials
- Mean field theory of hard sphere glasses and jamming
- Mode-Coupling Theory as a Mean-Field Description of the Glass Transition
- A thermodynamic description of colloidal glasses
- Packing hard spheres with short-range attraction in infinite dimension: Phase structure and algorithmic implications