Parneix Caroline, Persello Jacques, Schweins Ralf, Cabane Bernard
LCMI, Université de Franche-Comté, 16 route de Gray, 25030 Besançon Cedex, France.
Langmuir. 2009 Apr 21;25(8):4692-707. doi: 10.1021/la803627z.
Aqueous dispersions of silica nanoparticles have been aggregated through the addition of Al13 polycations and then submitted to osmotic compression. The structures of these dispersions have been determined through small-angle neutron scattering, before and after compression. Some dispersions consisted of mixtures of aggregated and nonaggregated particles--actually a few aggregates dispersed in a "sea" of nonaggregated particles. In these dispersions, it was found that the resistance to osmotic compression originated from the ionic repulsions of the nonaggregated particles; the compression law that related the applied osmotic pressure Pi to the silica volume fraction Phi was Pi approximately [Phi/(1-Phi)]2. Other dispersions were fully aggregated, with all particles forming a fractal network that extended throughout the available volume. In these dispersions, it was found that the resistance to compression originated from surface-surface interparticle bonds. The application of low osmotic pressures (<50 kPa) resulted in compression at macroscopic scales only (>300 nm), while the structure of the network at local and mesoscopic scales was unchanged. Accordingly, few interparticle bonds were broken, and the deformation was primarily elastic. The compression law for this elastic deformation was in agreement with the predicted scaling law Pi approximately Phi4. The application of higher osmotic pressures (>50 kPa) resulted in compression at macroscopic and mesoscopic scales (30-300 nm), while the local structure was still retained. Accordingly, many more interparticle bonds were broken. The compression law for this plastic deformation was in agreement with a scaling prediction of Pi approximately Phi1.7. The location of the elastic-plastic transition indicated that the strength of the interparticle bonds was on the order of 5 times the thermal energies at ambient temperature.
通过添加Al13聚阳离子使二氧化硅纳米颗粒的水分散体发生聚集,然后进行渗透压压缩。在压缩前后,通过小角中子散射确定了这些分散体的结构。一些分散体由聚集颗粒和未聚集颗粒的混合物组成——实际上是一些聚集体分散在未聚集颗粒的“海洋”中。在这些分散体中,发现渗透压压缩的阻力源于未聚集颗粒的离子排斥;将施加的渗透压Pi与二氧化硅体积分数Phi相关联的压缩定律为Pi约为[Phi/(1 - Phi)]²。其他分散体是完全聚集的,所有颗粒形成一个分形网络,延伸到整个可用体积。在这些分散体中,发现压缩阻力源于颗粒间的表面 - 表面键。施加低渗透压(<50 kPa)仅在宏观尺度(>300 nm)上导致压缩,而局部和介观尺度的网络结构不变。因此,很少有颗粒间键断裂,变形主要是弹性的。这种弹性变形的压缩定律与预测的标度定律Pi约为Phi⁴一致。施加更高的渗透压(>50 kPa)导致在宏观和介观尺度(30 - 300 nm)上压缩,而局部结构仍然保留。因此,更多的颗粒间键被破坏。这种塑性变形的压缩定律与Pi约为Phi¹.⁷的标度预测一致。弹塑性转变的位置表明颗粒间键的强度约为环境温度下热能的5倍。