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The aggregation work and shape of molecular aggregates upon the transition from spherical to globular and cylindrical micelles

机译:从球形胶束到球形胶束和圆柱形胶束的转变过程和分子聚集体的形状

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The transition from spherical to globular and cylindrical equilibrium modifications of micelles in solutions of nonionic surfactants is numerically studied within the framework of the droplet model of molecular aggregates. Two branches of the curve of micelle aggregation work are plotted as a function of aggregation numbers. One of these curves corresponds to the globular micelles the other, to spherocylindrical micelles. At aggregation numbers corresponding to the limiting spherical packing, both the globules and spherocylinders are transformed into the limiting sphere. It is shown that the ratio between the branches depends on the dimensionless parameter characterizing the ratio of electrostatic and surface contributions to the aggregation work. It is elucidated that, at certain values of this parameter and surfactant monomer concentration in solution, in addition to the maximum in the region of submicellar aggregates for spherical micelles, the second maximum arises on the curve of aggregation work as a function of aggregation numbers in the region of transition to spherocylindrical micelles. The appearance of an additional maximum is shown to be caused by the sum of surface, electrostatic, and concentration contributions to the aggregation work and is not directly related to the conformational contribution to the aggregation work.
机译:在分子聚集体液滴模型的框架内,对非离子表面活性剂溶液中胶束从球形到球形和圆柱形的平衡修饰的转变进行了数值研究。胶束聚集功曲线的两个分支作为聚集数的函数绘制。这些曲线中的一条对应于球状胶束,另一条对应于球状工业胶束。在对应于极限球面堆积的聚集数下,小球和球面圆柱体都转换为极限球面。结果表明,分支之间的比率取决于无量纲参数,该参数表征了静电和表面对聚集功的贡献比率。阐明了,在该参数和溶液中表面活性剂单体浓度的某些值下,除了球形胶束的亚胶束聚集体区域中的最大值外,第二个最大值还出现在聚集功曲线上,是聚集数的函数。过渡到球状工业胶束的区域。附加最大值的出现是由于表面,静电和浓度对聚集作用的贡献之和引起的,与构象对聚集作用的贡献没有直接关系。

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