Rheology of weakly interacting colloidal particles at high concentration

R. Buscall, Ian J. McGowan, C. A. Mumme-Young
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引用次数: 47

Abstract

The paper describes an experimental study of the rheology of concentrated latex under conditions where a secondary miminum in the interparticle pair potential is expected. Particular attention is given to the Bingham stress σB derived from steady-shear-flow data, which is taken as a measure of the additional or extra stress arising from the interparticle attraction. The data are used to deduce a correlation describing the dependence of the Bingham stress on the strength of attraction, S, the latter being taken a proportional to the calculated depth of the secondary minimum, with the result σB=kf(ϕ)S1.9d–2, where k is a constant and d is the particle diameter. A weak attraction between colloidal particles can also be induced by the addition of non-adsorbing polymer. Data for systems of this type are analysed similarly and shown to support this dependence. Earlier data illustrating the effect of particle size and concentration on the storage modulus are also discussed. The dependence upon volume fraction is shown to be very similar to that of the Bingham stress and the variation of both properties is described well by an equation deduced from liquid-state theory on the assumption that the attractive forces do not greatly perturb the structure, this reads G∞, σB∝(4ϕ2+ 2ϕ3–ϕ4)/(1 –ϕ)3. It is also shown, however, that for volume fractions ϕ > 0.2 or so this is virtually indistinguishable from the concentration dependence of the modulus observed for particulate gels formed by coagulation in the primary minimum. It would thus appear that the concentration dependence of the modulus is very insensitive to local structure and the strength of the attraction. In contrast, this is not the case for the particle-size dependence. The effect of attractive forces on the low-shear and high-shear viscosity coefficients is also described.
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弱相互作用的胶体粒子在高浓度下的流变性
本文描述了在粒子间偶势达到二次最小的条件下,浓缩胶乳流变学的实验研究。特别注意由稳定剪切流数据得到的宾厄姆应力σB,它被用来衡量粒子间吸引引起的附加或额外应力。这些数据被用来推断宾厄姆应力与引力强度S的相关性,后者与计算的次级最小值深度成正比,结果为σB=kf(ϕ) S1.9d-2,其中k为常数,d为颗粒直径。胶体颗粒之间的弱吸引力也可以通过添加非吸附聚合物来诱导。对这类系统的数据进行了类似的分析,并证明了这种依赖性。还讨论了说明颗粒大小和浓度对存储模量影响的早期数据。对体积分数的依赖与宾汉姆应力的依赖非常相似,两种性质的变化可以用一个从液态理论中推导出来的方程来很好地描述,该方程假设引力不会对结构产生很大的扰动,即G∞,σB∝(42 + 23 - 4)/(1 -)3。然而,它也表明,对于体积分数φ > 0.2左右,这几乎与在初级最小值中凝结形成的颗粒凝胶所观察到的模量的浓度依赖性难以区分。因此,模量的浓度依赖性对局部结构和吸引力强度非常不敏感。相反,对于颗粒大小的依赖性则不是这样。还讨论了引力对低剪切和高剪切粘度系数的影响。
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