Skip to main content

Dynamics of ring polymers in the presence of fixed obstacles

Journal articles  - Academic article
Rubinstein, M
Published in: Physical Review Letters
1986

The configurations and dynamics of a polymer ring (R) inside a strongly crosslinked polymer gel (G) are discussed and compared to those of linear (L) and branched (B) polymers in G. R is not topologically connected to G in the sense that the contour line of R can be reduced to a point without crossing any of the chains of G. This topological requirement leads to the correspondence between the configurations of R in G and the set of lattice trees (randomly branched polymers). But the dynamics of R in G is much faster than that of entangled B, and is similar to the dynamics of entangled L.

Duke Scholars

Altmetric Attention Stats
Dimensions Citation Stats

Published In

Physical Review Letters

DOI

ISSN

0031-9007

Publication Date

1986

Related Subject Headings

  • General Physics
  • 51 Physical sciences
  • 49 Mathematical sciences
  • 40 Engineering
  • 09 Engineering
  • 02 Physical Sciences
  • 01 Mathematical Sciences
 

Citation

APA
Chicago
ICMJE
MLA
NLM
Rubinstein, M. (1986). Dynamics of ring polymers in the presence of fixed obstacles. Physical Review Letters. https://doi.org/10.1103/PhysRevLett.57.3023
Rubinstein, Michael. “Dynamics of ring polymers in the presence of fixed obstacles.” Physical Review Letters, 1986. https://doi.org/10.1103/PhysRevLett.57.3023.
Rubinstein M. Dynamics of ring polymers in the presence of fixed obstacles. Physical Review Letters. 1986;
Rubinstein, Michael. “Dynamics of ring polymers in the presence of fixed obstacles.” Physical Review Letters, 1986. Manual, doi:10.1103/PhysRevLett.57.3023.
Rubinstein M. Dynamics of ring polymers in the presence of fixed obstacles. Physical Review Letters. 1986;

Published In

Physical Review Letters

DOI

ISSN

0031-9007

Publication Date

1986

Related Subject Headings

  • General Physics
  • 51 Physical sciences
  • 49 Mathematical sciences
  • 40 Engineering
  • 09 Engineering
  • 02 Physical Sciences
  • 01 Mathematical Sciences