Polymer conformations through 'wiggling'
- 11 September 1985
- journal article
- editorial
- Published by IOP Publishing in Journal of Physics A: General Physics
- Vol. 18 (13) , 2627-2631
- https://doi.org/10.1088/0305-4470/18/13/037
Abstract
A new Monte Carlo method is proposed which allows for the efficient generation of equilibrium conformations of polymer chains in two and three dimensions. The method treats each site (monomer) as a potential pivot around which a new conformation may be generated by rotating a portion of the chain. The method does not suffer from the severe attrition associated with the simple sampling of self-avoiding walks and may be extended to treat the interacting polymer chain. The authors find in two dimensions that nu =0.748+or-0.005 (exact=0.750) and in three dimensions nu =0.595+or-0.005 (series expansion and renormalisation group predict nu approximately 0.588). The end-end distances calculated for shorter chains are in good agreement with the exact values from enumeration techniques.Keywords
This publication has 15 references indexed in Scilit:
- Conformational space renormalisation group theory of 'tricritical' (theta point) exponents for a polymer chainJournal of Physics A: General Physics, 1984
- Conformation of Linear Polymers in Three DimensionsPhysical Review Letters, 1983
- Collapse transition and crossover scaling for self-avoiding walks on the diamond latticeJournal of Physics A: General Physics, 1982
- Collapse of a polymer : evidence for tricritical behaviour in two dimensionsJournal de Physique, 1982
- Behavior of polymer end-to-end distance in two dimensions at the theta pointThe Journal of Chemical Physics, 1981
- Critical exponents from field theoryPhysical Review B, 1980
- Simulation of the brownian motion of macromolecular chains. I. Local motions and chain conformationsJournal of Polymer Science: Polymer Physics Edition, 1979
- Critical Exponents for the-Vector Model in Three Dimensions from Field TheoryPhysical Review Letters, 1977
- Monte Carlo of Chains with Excluded Volume: a Way to Evade Sample AttritionThe Journal of Chemical Physics, 1969
- Excluded-Volume Effect for Two- and Three-Dimensional Lattice ModelsThe Journal of Chemical Physics, 1963