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Multi-Scale Times and Modes of Fast and Slow Relaxation in Solutions with Coexisting Spherical and Cylindrical Micelles according to the Difference Becker-Döring Kinetic Equations. / Babintsev, I.A.; Adzhemyan, L.T.; Shchekin, A.K.

In: Journal of Chemical Physics, Vol. 141, No. 6, 064901, 2014.

Research output: Contribution to journal › Article

Harvard

Babintsev, IA, Adzhemyan, LT & Shchekin, AK 2014, 'Multi-Scale Times and Modes of Fast and Slow Relaxation in Solutions with Coexisting Spherical and Cylindrical Micelles according to the Difference Becker-Döring Kinetic Equations', Journal of Chemical Physics, vol. 141, no. 6, 064901. https://doi.org/10.1063/1.4890531

APA

Babintsev, I. A., Adzhemyan, L. T., & Shchekin, A. K. (2014). Multi-Scale Times and Modes of Fast and Slow Relaxation in Solutions with Coexisting Spherical and Cylindrical Micelles according to the Difference Becker-Döring Kinetic Equations. Journal of Chemical Physics, 141(6), [064901]. https://doi.org/10.1063/1.4890531

Vancouver

Babintsev IA, Adzhemyan LT, Shchekin AK. Multi-Scale Times and Modes of Fast and Slow Relaxation in Solutions with Coexisting Spherical and Cylindrical Micelles according to the Difference Becker-Döring Kinetic Equations. Journal of Chemical Physics. 2014;141(6). 064901. https://doi.org/10.1063/1.4890531

Author

Babintsev, I.A. ; Adzhemyan, L.T. ; Shchekin, A.K. / Multi-Scale Times and Modes of Fast and Slow Relaxation in Solutions with Coexisting Spherical and Cylindrical Micelles according to the Difference Becker-Döring Kinetic Equations. In: Journal of Chemical Physics. 2014 ; Vol. 141, No. 6.

BibTeX

@article{0c068d4362eb474780f0ef67eb4eaa6c,
title = "Multi-Scale Times and Modes of Fast and Slow Relaxation in Solutions with Coexisting Spherical and Cylindrical Micelles according to the Difference Becker-D{\"o}ring Kinetic Equations",
abstract = "The eigenvalues and eigenvectors of the matrix of coefficients of the linearized kinetic equations applied to aggregation in surfactant solution determine the full spectrum of characteristic times and specific modes of micellar relaxation. The dependence of these relaxation times and modes on the total surfactant concentration has been analyzed for concentrations in the vicinity and well above the second critical micelle concentration (cmc2) for systems with coexisting spherical and cylindrical micelles. The analysis has been done on the basis of a discrete form of the Becker-D{\"o}ring kinetic equations employing the Smoluchowski diffusion model for the attachment rates of surfactant monomers to surfactant aggregates with matching the rates for spherical aggregates and the rates for large cylindrical micelles. The equilibrium distribution of surfactant aggregates in solution has been modeled as having one maximum for monomers, another maximum for spherical micelles and wide slowly descending branch for cy",
author = "I.A. Babintsev and L.T. Adzhemyan and A.K. Shchekin",
year = "2014",
doi = "10.1063/1.4890531",
language = "English",
volume = "141",
journal = "Journal of Chemical Physics",
issn = "0021-9606",
publisher = "American Institute of Physics",
number = "6",

}

RIS

TY - JOUR

T1 - Multi-Scale Times and Modes of Fast and Slow Relaxation in Solutions with Coexisting Spherical and Cylindrical Micelles according to the Difference Becker-Döring Kinetic Equations

AU - Babintsev, I.A.

AU - Adzhemyan, L.T.

AU - Shchekin, A.K.

PY - 2014

Y1 - 2014

N2 - The eigenvalues and eigenvectors of the matrix of coefficients of the linearized kinetic equations applied to aggregation in surfactant solution determine the full spectrum of characteristic times and specific modes of micellar relaxation. The dependence of these relaxation times and modes on the total surfactant concentration has been analyzed for concentrations in the vicinity and well above the second critical micelle concentration (cmc2) for systems with coexisting spherical and cylindrical micelles. The analysis has been done on the basis of a discrete form of the Becker-Döring kinetic equations employing the Smoluchowski diffusion model for the attachment rates of surfactant monomers to surfactant aggregates with matching the rates for spherical aggregates and the rates for large cylindrical micelles. The equilibrium distribution of surfactant aggregates in solution has been modeled as having one maximum for monomers, another maximum for spherical micelles and wide slowly descending branch for cy

AB - The eigenvalues and eigenvectors of the matrix of coefficients of the linearized kinetic equations applied to aggregation in surfactant solution determine the full spectrum of characteristic times and specific modes of micellar relaxation. The dependence of these relaxation times and modes on the total surfactant concentration has been analyzed for concentrations in the vicinity and well above the second critical micelle concentration (cmc2) for systems with coexisting spherical and cylindrical micelles. The analysis has been done on the basis of a discrete form of the Becker-Döring kinetic equations employing the Smoluchowski diffusion model for the attachment rates of surfactant monomers to surfactant aggregates with matching the rates for spherical aggregates and the rates for large cylindrical micelles. The equilibrium distribution of surfactant aggregates in solution has been modeled as having one maximum for monomers, another maximum for spherical micelles and wide slowly descending branch for cy

U2 - 10.1063/1.4890531

DO - 10.1063/1.4890531

M3 - Article

VL - 141

JO - Journal of Chemical Physics

JF - Journal of Chemical Physics

SN - 0021-9606

IS - 6

M1 - 064901

ER -

ID: 7003790