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Dynamics of strongly entangled polymer systems: Activated reptation

Publication ,  Journal Article
Semenov, AN; Rubinstein, M
Published in: European Physical Journal B
1998

The effect of excluded-volume interactions on the reptation dynamics of long polymer chains is considered theoretically. It is shown that interactions give rise to an exponential increase of the reptation time, tau(rep) similar to exp[(n/n*)(2/3)], if polymer chains are long enough: n \textgreater n* similar to N-e(3), where N-e is the number of monomers per entanglement. Mie propose a novel dynamical mechanism of activated reptation implying that neighboring chains exchange conformations of their terminal fragments. It is shown that the exchange mechanism is compatible with the equilibrium polymer chain statistics and that it provides a bridge between the previous theories.

Duke Scholars

Published In

European Physical Journal B

DOI

ISSN

1434-6028

Publication Date

1998

Related Subject Headings

  • Fluids & Plasmas
  • 02 Physical Sciences
  • 01 Mathematical Sciences
 

Citation

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ICMJE
MLA
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Semenov, A. N., & Rubinstein, M. (1998). Dynamics of strongly entangled polymer systems: Activated reptation. European Physical Journal B. https://doi.org/10.1007/s100510050155
Semenov, A. N., and M. Rubinstein. “Dynamics of strongly entangled polymer systems: Activated reptation.” European Physical Journal B, 1998. https://doi.org/10.1007/s100510050155.
Semenov AN, Rubinstein M. Dynamics of strongly entangled polymer systems: Activated reptation. European Physical Journal B. 1998;
Semenov, A. N., and M. Rubinstein. “Dynamics of strongly entangled polymer systems: Activated reptation.” European Physical Journal B, 1998. Manual, doi:10.1007/s100510050155.
Semenov AN, Rubinstein M. Dynamics of strongly entangled polymer systems: Activated reptation. European Physical Journal B. 1998;
Journal cover image

Published In

European Physical Journal B

DOI

ISSN

1434-6028

Publication Date

1998

Related Subject Headings

  • Fluids & Plasmas
  • 02 Physical Sciences
  • 01 Mathematical Sciences