• DOI:10.1016/J.PHYSA.2017.03.028
Corpus ID: 126408767

Extension of the analytical kinetics of micellar relaxation: Improving a relation between the Becker–Döring difference equations and their Fokker–Planck approximation

@article{Babintsev2017ExtensionOT,
  title={Extension of the analytical kinetics of micellar relaxation: Improving a relation between the Becker–D{\"o}ring difference equations and their Fokker–Planck approximation},
  author={I. Babintsev and L. T. Adzhemyan and A. Shchekin},
  journal={Physica A-statistical Mechanics and Its Applications},
  year={2017},
  volume={479},
  pages={551-562}
}

• I. Babintsev, L. T. Adzhemyan, A. Shchekin
• Published 2017
• Mathematics
• Physica A-statistical Mechanics and Its Applications

Relaxation of micellar systems can be described with the help of the Becker–Doring kinetic difference equations for aggregate concentrations. Passing in these equations to continual description, when the aggregation number is considered as continuous variable and the concentration difference is replaced by the concentration differential, allows one to find analytically the eigenvalues (to whom the inverse times of micellar relaxation are related) and eigenfunctions (or the modes of fast… Expand

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