1. Recombination statistics of nonionic surfactant micelles at equilibrium.
- Author
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Koide, Yusuke
- Subjects
- *
MICELLAR solutions , *MICELLES , *PROBABILITY density function , *PARTICLE dynamics , *EQUILIBRIUM , *SURFACE active agents - Abstract
We conduct dissipative particle dynamics simulations of nonionic surfactant solutions to investigate the statistical properties of micellar recombination. We categorize the recombination events into self-recombination, where two micelles created by scission join together, and non-self-recombination. We find that these two recombination events exhibit distinct statistical properties. The probability density function of the recombination time for self-recombination follows a power law, and we show that the mean squared displacement of the surfactants determines the exponent of the power law. In contrast, the survival function for non-self-recombination is exponential, which is consistent with the mean-field model. For non-self-recombination, we evaluate the mean recombination time for various aggregation numbers, temperatures, and surfactant volume fractions. We find a scaling law describing the mean recombination time of the micelles at equilibrium. [ABSTRACT FROM AUTHOR]
- Published
- 2023
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