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24 April 2024
 
  » arxiv » 1012.1267

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Dynamic arrest of colloids in porous environments: disentangling crowding and confinement
Jan Kurzidim ; Daniele Coslovich ; Gerhard Kahl ;
Date 6 Dec 2010
AbstractUsing numerical simulations we study the slow dynamics of a colloidal hard-sphere fluid adsorbed in a matrix of disordered hard-sphere obstacles. We calculate separately the contributions to the single-particle dynamic correlation functions due to free and trapped particles. The separation is based on a Delaunay tessellation to partition the space accessible to the centres of fluid particles into percolating and disconnected voids. We find that the trapping of particles into disconnected voids of the matrix is responsible for the appearance of a nonzero long-time plateau in the single-particle intermediate scattering functions of the full fluid. The subdiffusive exponent $z$ obtained from the logarithmic derivative of the mean-squared displacement of the full fluid is found to be essentially unaffected by the motion of trapped particles. The value $z = z_{ m free} = 0.5$ observed close to the percolation transition agrees with the prediction of mode-coupling theory along the diffusion-localisation line as well as with the one expected for single-file diffusion. We also reveal subtle effects of dynamic heterogeneity in both the free and the trapped component of the fluid particles, and discuss microscopic mechanisms that contribute to this phenomenon.
Source arXiv, 1012.1267
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