2004
DOI: 10.1103/physreve.70.051404
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Statistical mechanics of a colloidal suspension in contact with a fluctuating membrane

Abstract: Surface effects are generally prevailing in confined colloidal systems. Here we report on dispersed nanoparticles close to a fluid membrane. Exact results regarding the static organization are derived for a dilute solution of nonadhesive colloids. It is shown that thermal fluctuations of the membrane broaden the density profile, but on average colloids are neither accumulated nor depleted near the surface. The radial correlation function is also evaluated, from which we obtain the effective pair potential betw… Show more

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Cited by 12 publications
(10 citation statements)
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“…Adsorption of colloidal particles on a flexible interface is an essential step in many biological processes, and the underlying physics of this mecha- * Electronic adress: th.bickel@cpmoh.u-bordeaux1.fr nism has been extensively studied for simple model systems [8,9,10,11]. Thermal undulations of the surface are nevertheless disregarded in most theoretical works, even though they are expected to locally alter the particle distribution [12,13]. Technically, the difficulty lies in the interplay between bulk and surface degrees of freedom.…”
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confidence: 99%
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“…Adsorption of colloidal particles on a flexible interface is an essential step in many biological processes, and the underlying physics of this mecha- * Electronic adress: th.bickel@cpmoh.u-bordeaux1.fr nism has been extensively studied for simple model systems [8,9,10,11]. Thermal undulations of the surface are nevertheless disregarded in most theoretical works, even though they are expected to locally alter the particle distribution [12,13]. Technically, the difficulty lies in the interplay between bulk and surface degrees of freedom.…”
mentioning
confidence: 99%
“…Note that in the case of colloid-surface repulsion (ω < 0), colloids are depleted from the interface and the corresponding adsorbance is negative (see also ref. [13]). Finally, let us comment on the limit of an infinitely rigid interface, corresponding to κ ≫ k B T .…”
mentioning
confidence: 99%
“…The opposite case has been investigated theoretically in Ref. 31 and it was proposed that strong shape fluctuations lead to a constant density profile of the particles adjacent to a fluctuating membrane. The latter proposal has not been addressed here and remains to be corroborated by molecular simulations.…”
Section: Discussionmentioning
confidence: 99%
“…We give an explication to this distance-scale by saying that it presents the length of the correlation in the plane (size of the hole and the valley of membrane's undulations). The latter depends on the bilayer membrane characteristics [40][41][42] through the modulus of curvature, k, and the interfacial tension, g. According to M. Benhamou et al corrections, 38 the characteristics of the membrane k, g, the potential amplitude A(n) and the renormalized range z(n) depend on the number density of NIs, n. Thus, to propose an explicit variation-law to present these quantities as a function of the density, the authors assert it is a typical value, n 0 , where the bilayer membrane ceases to be uid, then becomes rigid. Therefore, at n ¼ n 0 , the ripple of the membrane disappears, that is, z(n) ¼ 0.…”
Section: Simulation Methods 21 Interaction Potentialmentioning
confidence: 99%