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Micellization theory based on the law of mass action with a variable aggregation number

机译:胶束化理论基于具有可变聚合数的大规模行动定律

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摘要

Variations in the aggregation number of spherical micelles are considered within the micellization theory based on the law of mass action. The mechanism of micellization in a polydisperse aggregated system and the transition to a monodisperse model are explained. A relation between aggregation numbers and chemical potentials of molecules or ions is determined using the curve for equilibrium distribution of aggregates over the aggregation numbers. It is shown that the aggregation numbers of nonionic surfactants unambiguously grow with concentration; however, such a conclusion cannot be drawn for ionic surfactants. For the explicit concentration dependence of the aggregation number, two versions of an analog of the Langmuir equation are proposed to be used, i.e., versions comprising the total surfactant concentration and the concentration of monomers. Comparison with experimental data is carried out by the example of conventional surfactants, namely, sodium dodecyl sulfate and hexadecyltrimethylammonium bromide.
机译:基于大规模作用规律,在胶束化理论内考虑球形胶束的聚集数的变化。解释了多分散聚集系统中的胶束化机制和向单分散模型的转变。使用曲线测定分子或离子的聚集数或离子的化学电位之间的关系,用于通过聚集数对聚集体的平衡分布。结果表明,非离子表面活性剂的聚集数明确地增长;然而,不能用于离子表面活性剂的这种结论。对于聚集数的显式浓度依赖性,提出使用朗米尔方程的两个模拟版本,即包含总表面活性剂浓度和单体浓度的版本。与实验数据的比较通过常规表面活性剂的实施例,即十二烷基硫酸钠和十六烷基三甲基铵溴化物进行。

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  • 来源
    《Colloid journal》 |2017年第5期|共7页
  • 作者

    Rusanov A. I.;

  • 作者单位

    St Petersburg State Univ Mendeleev Ctr St Petersburg 199034 Russia;

  • 收录信息
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 胶体;
  • 关键词

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