2006
DOI: 10.1103/physrevlett.97.176001
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Two-Particle Microrheology of Quasi-2D Viscous Systems

Abstract: We study the spatially correlated motions of colloidal particles in a quasi-2D system (Human Serum Albumin (HSA) protein molecules at an air-water interface) for different surface viscosities ηs. We observe a transition in the behavior of the correlated motion, from 2-D interface dominated at high ηs to bulk fluid-dependent at low ηs. The correlated motions can be scaled onto a master curve which captures the features of this transition. This master curve also characterizes the spatial dependence of the flow f… Show more

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Cited by 108 publications
(150 citation statements)
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“…An important example has been discussed already: hydrodynamic correlations, which influence the diffusion coefficients of dimers. Using the periodic Oseen tensor will also quantitatively change the correlations measured in two-particle microrheology 73,74 in membranes. Hydrodynamic effects also arise in the long time tails of objects in fluids 28,75,76 and may be affected by PBC.…”
Section: The Saffman-delbrück Model Is a Hydrodynamic Modelmentioning
confidence: 99%
“…An important example has been discussed already: hydrodynamic correlations, which influence the diffusion coefficients of dimers. Using the periodic Oseen tensor will also quantitatively change the correlations measured in two-particle microrheology 73,74 in membranes. Hydrodynamic effects also arise in the long time tails of objects in fluids 28,75,76 and may be affected by PBC.…”
Section: The Saffman-delbrück Model Is a Hydrodynamic Modelmentioning
confidence: 99%
“…Even though subphase drag plays only a subdominant role in the momentum balance at the interface, it ultimately regularizes the divergence at the root of the Stokes Paradox, as shown by Saffman and Delbruck for diffusion within lipid membranes [14,15]. Indeed, hydrodynamic coupling between particles diffusing within soap films transitions from two to three dimensions beyond a Boussinesq length scale [16]. Here we will consider surfactant monolayers that are bounded to remain within distances |x| Bo · L; therefore, we assume subphase stresses to be negligible, so that the interface effectively behaves as a 2D continuum.…”
mentioning
confidence: 99%
“…Examples include 2D crystallization [3,4] and grain-boundary fluctuations [5], crystal sublimation [6] and colloidal glasses [7,8], interactions between similarly charged particles [9][10][11][12], and Brownian dynamics at liquid interfaces [13][14][15][16][17]. They offer many advantages over atomic or molecular fluids, because the dynamics of the particles are slower and can be tracked at the single-particle level with video microscopy [18].…”
Section: Introductionmentioning
confidence: 99%