Bohidar H B, Mohanty B
School of Physical Sciences, Jawaharlal Nehru University, New Delhi-110067, India.
Phys Rev E Stat Nonlin Soft Matter Phys. 2004 Feb;69(2 Pt 1):021902. doi: 10.1103/PhysRevE.69.021902. Epub 2004 Feb 19.
Light scattering, rheology, and atomic force microscope (AFM) studies have been performed on solutions of a polyampholyte (gelatin) prepared in water-ethanol marginal solvent. At ethanol concentration approximately 45+/-2% v/v anomalous aggregation led to formation of fractal (on hydrophilic substrates; glass, quartz and silicon) aggregate of polypeptide molecules having fractal dimension d(f) in 2D=1.60+/-0.08. The time evolution morphology of these self-assembled and self-organized structures formed on hydrophilic substrates was driven by selective ethanol evaporation and was observed by an AFM. These fractal aggregates eventually transformed into near-spherical clusters with fractal corona having same fractal dimension (d(f)=1.58+/-0.05) and finally, the corona separated and regular aggregates were formed. The kinetics of aggregation on substrates could be modeled through random sequential adsorption of particles with continuum power-law size distribution. The temporal growth of aggregate hydrodynamic radius R(h)(t) and scattered intensity I(s)(t) measured in the bulk were observed to exhibit; R(h)-t(z) and I(s)-t(z)-with z=1/d(f), giving a fractal dimension d(f) in 3D approximately equal to 2.6+/-0.2, which is discussed within the framework of Smoluchowski aggregation kinetics. This growth in R(h) is accompanied by narrowing down of the particle size distribution. Solution rheology at this ethanol concentration revealed minimum thixotropy and maximum infinite shear viscosity features.
已对在水 - 乙醇边缘溶剂中制备的聚两性电解质(明胶)溶液进行了光散射、流变学和原子力显微镜(AFM)研究。在乙醇浓度约为45±2% v/v时,异常聚集导致在亲水性底物(玻璃、石英和硅)上形成分形维数d(f)在二维等于1.60±0.08的多肽分子分形聚集体。这些在亲水性底物上形成的自组装和自组织结构的时间演化形态由选择性乙醇蒸发驱动,并通过AFM进行观察。这些分形聚集体最终转变为具有相同分形维数(d(f)=1.58±0.05)的分形冠的近球形簇,最后,冠分离并形成规则聚集体。底物上的聚集动力学可以通过具有连续幂律尺寸分布的颗粒随机顺序吸附来建模。观察到在本体中测量的聚集体流体动力学半径R(h)(t)和散射强度I(s)(t)的时间增长呈现出;R(h)-t(z)和I(s)-t(z)-其中z = 1/d(f),给出三维中的分形维数d(f)约等于2.6±0.2,这在斯莫卢霍夫斯基聚集动力学框架内进行了讨论。R(h)的这种增长伴随着粒径分布的变窄。在此乙醇浓度下的溶液流变学显示出最小触变性和最大无限剪切粘度特征。