1992
DOI: 10.1016/0378-4371(92)90004-a
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Rotational diffusion of a tracer colloid particle

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Cited by 16 publications
(15 citation statements)
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“…which agrees very well with previous calculations of these coefficients first done by Batchelor & Green (1972) and Batchelor (1976) and then with higher precision due to inclusion of hydrodynamic interactions at higher orders by , Jones (1988), Wajnryb & Dahler (1997), Cichocki et al (1999), Cichocki et al (2002) and Cichocki et al (2003). It is also worth pointing out that, since the absolute values of the coefficients D qq , K qq and G increase quickly with , the validity of the asymptotic expansion in the volume fraction φ may break down for large values of ; in other words for 1 the two-particle corrections are no longer much smaller than unity.…”
supporting
confidence: 87%
“…which agrees very well with previous calculations of these coefficients first done by Batchelor & Green (1972) and Batchelor (1976) and then with higher precision due to inclusion of hydrodynamic interactions at higher orders by , Jones (1988), Wajnryb & Dahler (1997), Cichocki et al (1999), Cichocki et al (2002) and Cichocki et al (2003). It is also worth pointing out that, since the absolute values of the coefficients D qq , K qq and G increase quickly with , the validity of the asymptotic expansion in the volume fraction φ may break down for large values of ; in other words for 1 the two-particle corrections are no longer much smaller than unity.…”
supporting
confidence: 87%
“…For a spherical molecule in a continuous medium or for diffusion in the short time regime, the decay follows a single exponential that defines the rotational diffusion coefficient. In the long time regime the decay has been shown theoretically (Jones, 1989) to be non-exponential and this has been confirmed experimentally in some cases (Degiorgio and Piazza, 1995) but not in others (Koenderink et al, 2003).…”
Section: Rotational Diffusionmentioning
confidence: 90%
“…The Brownian dynamics simulation is based on the integration of these equations in the configurational space including in the present case both positional and orientational coordinates. 21 The algorithm for such a system has been derived from the corresponding Smoluchowki equation by Jones and Alavi 22 and is used to generate trajectories of interacting dipolar spheres, possibly in the presence of an external permanent magnetic field. In this work, focusing only on the structural properties of the colloidal suspension, indirect hydrodynamic interactions between particles in motion are neglected.…”
Section: A Brownian Dynamics Algorithmmentioning
confidence: 99%