2000
DOI: 10.1006/jcis.2000.7150
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Local Structure Evolution in Particle Network Formation Studied by Brownian Dynamics Simulation

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Cited by 86 publications
(95 citation statements)
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References 37 publications
(41 reference statements)
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“…The electrostatic repulsive barrier is affected by the particles surface composition (e.g., adsorbed surfactants) and by the interaction between the particles surface and the dispersant (where pH and salt concentration may significantly affect the repulsive barrier). Monte Carlo and Brownian dynamics simulations indicated that clusters formed in the DLCA regime have a d f ≈ 1.8, while RLCA forms aggregates having d f ≈ 2.1 [34][35][36]. Experimental evidences of the transition between the two regimes as a function of the stability ratio showed how the d f monotonically increases with the stability ratio [37].…”
Section: Interaction Potentialmentioning
confidence: 95%
“…The electrostatic repulsive barrier is affected by the particles surface composition (e.g., adsorbed surfactants) and by the interaction between the particles surface and the dispersant (where pH and salt concentration may significantly affect the repulsive barrier). Monte Carlo and Brownian dynamics simulations indicated that clusters formed in the DLCA regime have a d f ≈ 1.8, while RLCA forms aggregates having d f ≈ 2.1 [34][35][36]. Experimental evidences of the transition between the two regimes as a function of the stability ratio showed how the d f monotonically increases with the stability ratio [37].…”
Section: Interaction Potentialmentioning
confidence: 95%
“…In order to correctly model the statics and dynamics when approaching stationary states, realistic potentials are needed. The interaction between the particles is described by DLVO theory [10,11,24]. If the colloidal particles are suspended in a solvent, typically water, ions move into solution, whereas their counter ions remain in the particle due to a different resolvability.…”
Section: Molecular Dynamicsmentioning
confidence: 99%
“…A lot of effort has been invested by applying different simulation methods, which have their inherent strengths but also some disadvantages. Simplified Brownian Dynamics (BD), such as in the work of Hütter [11] does not contain long-ranged hydrodynamic interactions among particles at all. The computational cost is low, since hydrodynamics is reduced to a simple Stokes force and thus large particle numbers can be handled.…”
Section: Introductionmentioning
confidence: 99%
“…Much more sparse are the references to the coordination number and its influence [7]. In addition to fractal exponent and coordination number, we introduce here the eccentricity index (which has some precedent in the triangle distribution function [24]). The geometric mean of the two last indices shows an unexpected regularity for different times, densities and morphologies.…”
Section: Introductionmentioning
confidence: 99%