2014
DOI: 10.1063/1.4897560
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Measuring local volume fraction, long-wavelength correlations, and fractionation in a phase-separating polydisperse fluid

Abstract: We dynamically simulate fractionation (partitioning of particle species) during spinodal gas-liquid separation of a size-polydisperse colloid, using polydispersity up to ∼ 40% and a skewed parent size distribution. We introduce a novel coarse-grained Voronoi method to minimise size bias in measuring local volume fraction, along with a variety of spatial correlation functions which detect fractionation without requiring a clear distinction between the phases. These can be applied whether or not a system is phas… Show more

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Cited by 6 publications
(4 citation statements)
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References 42 publications
(129 reference statements)
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“…This tool counts the number of objects within a small shell at a distance away from a central particle and averaged over all particles in the system. Local free volume and the complementary metric, covering area 33 , can be calculated by partitioning the substrate into a Voronoi tessellation around each individual particle (Fig. 2(b) and (e) ) 34 .…”
Section: Structural Order Drives Propertiesmentioning
confidence: 99%
“…This tool counts the number of objects within a small shell at a distance away from a central particle and averaged over all particles in the system. Local free volume and the complementary metric, covering area 33 , can be calculated by partitioning the substrate into a Voronoi tessellation around each individual particle (Fig. 2(b) and (e) ) 34 .…”
Section: Structural Order Drives Propertiesmentioning
confidence: 99%
“…52 and 53. There are a few other theoretical investigations of polydisperse colloidal dynamics in the literature, where simulations are implemented and some aspects of fractionation investigated. 42,54,55 As a result, the dynamics of phase separation in polydisperse colloids remains a challenging (and mostly unsolved) problem. One of the difficulties is that the kinetics of phase separation could be so slow as to make the actual equilibrium phase compositions unobservable in experiments.…”
Section: Below)mentioning
confidence: 99%
“…Local free volume and the complementary metric, covering area [ 30 ] can be calculated by partitioning the substrate into a Voronoi tessellation around each individual particle ( Figure 4 a,d) [ 31 ]. To define each cell of the tessellation, a perpendicular line at the midpoint along the line-of-sight vector connecting nearest neighbors around every particle is calculated.…”
Section: Resultsmentioning
confidence: 99%