2013
DOI: 10.1103/physreve.88.060302
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Dynamical arrest in adhesive hard-sphere dispersions driven by rigidity percolation

Abstract: One major goal in condensed matter is identifying the physical mechanisms that lead to arrested states of matter, especially gels and glasses. The complex nature and microscopic details of each particular system are relevant. However, from both scientific and technological viewpoints, a general, consistent and unified definition is of paramount importance. Through Monte Carlo computer simulations of states identified in experiments, we demonstrate that dynamical arrest in adhesive hard-sphere dispersions is th… Show more

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Cited by 61 publications
(69 citation statements)
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“…However, a more diverse range of systems including granular matter [12], phase-demixing oxides [13], and metallic glassformers [14] also exhibit gelation. The mechanical properties of gels are influenced by their structure both locally [15][16][17][18] and at a global level through percolation of particles [19] and clusters [20], network topology [21], and confinement [22].…”
mentioning
confidence: 99%
“…However, a more diverse range of systems including granular matter [12], phase-demixing oxides [13], and metallic glassformers [14] also exhibit gelation. The mechanical properties of gels are influenced by their structure both locally [15][16][17][18] and at a global level through percolation of particles [19] and clusters [20], network topology [21], and confinement [22].…”
mentioning
confidence: 99%
“…In order to predict the mechanical properties of gels, it is important to know both their local [13][14][15] and global [16][17][18] structure, but a deep understanding of both remains today a challenge. For example, in the very dilute limit, the study of gel formation via molecular dynamics is challenged by the very long times required to form aggregates, with equilibration times that easily exceed 10 8 integration steps 19 .…”
Section: Introductionmentioning
confidence: 99%
“…12,42 The liquid-liquid phase separation lines with λ = 1.01 and λ = 1.05 are derived from Monte Carlo simulation. 27,32 For different interaction ranges, employing the definition of contact cluster and the spanning rule mentioned above, we determine the three groups of contact PTs. The loci of PTs form the percolation boundary (percolation line), which separates the phase diagram into a percolated and an unpercolated part.…”
Section: Resultsmentioning
confidence: 99%
“…The isoline for ⟨z⟩ = 2, regarded as a good approximation of the contact percolation boundary predicted by mean field theory, 27,47 is plotted in the phase diagram shown in Fig. 2(b).…”
Section: B Analysis Of Contact Coordination Numbermentioning
confidence: 99%
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