Literature DB >> 11041945

Critical exponents for random knots

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Abstract

The size of a zero-thickness (no excluded volume) nonphantom polymer ring is shown to scale with chain length N in the same way as the size of the excluded-volume (self-avoiding) linear polymer, that is, as Nnu, where nu approximately 0.588. The consequences of this fact are examined, including the sizes of trivial and nontrivial knots.

Entities:  

Year:  2000        PMID: 11041945     DOI: 10.1103/PhysRevLett.85.3858

Source DB:  PubMed          Journal:  Phys Rev Lett        ISSN: 0031-9007            Impact factor:   9.161


  10 in total

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3.  Scaling behavior of random knots.

Authors:  Akos Dobay; Jacques Dubochet; Kenneth Millett; Pierre-Edouard Sottas; Andrzej Stasiak
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5.  Unexpected power-law stress relaxation of entangled ring polymers.

Authors:  M Kapnistos; M Lang; D Vlassopoulos; W Pyckhout-Hintzen; D Richter; D Cho; T Chang; M Rubinstein
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6.  Entropy-induced Separation of Binary Semiflexible Ring Polymer Mixtures in Spherical Confinement.

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7.  Knot formation of dsDNA pushed inside a nanochannel.

Authors:  Jan Rothörl; Sarah Wettermann; Peter Virnau; Aniket Bhattacharya
Journal:  Sci Rep       Date:  2022-03-29       Impact factor: 4.996

8.  Random Knotting in Fractal Ring Polymers.

Authors:  Phillip M Rauscher; Juan J de Pablo
Journal:  Macromolecules       Date:  2022-09-08       Impact factor: 6.057

9.  Effects of Knots on Ring Polymers in Solvents of Varying Quality.

Authors:  Arturo Narros; Angel J Moreno; Christos N Likos
Journal:  Macromolecules       Date:  2013-04-16       Impact factor: 5.985

10.  An Anisotropic Effective Model for the Simulation of Semiflexible Ring Polymers.

Authors:  Peter Poier; Christos N Likos; Angel J Moreno; Ronald Blaak
Journal:  Macromolecules       Date:  2015-07-10       Impact factor: 5.985

  10 in total

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