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A.Y.: Under-knotted and over-knotted polymers: 2. Compact selfavoiding loops

Title: A.Y.: Under-knotted and over-knotted polymers: 2. Compact selfavoiding loops
Authors: Rhonald C. Lua; Nathan T. Moore; Er Yu. Grosberg
Contributors: The Pennsylvania State University CiteSeerX Archives
Source: http://static.msi.umn.edu/rreports/2005/92.pdf.
Publisher Information: World Sci. Publishing
Publication Year: 2005
Collection: CiteSeerX
Description: We present a computer simulation study of the compact self-avoiding loops as regards their length and topological state. We use a Hamiltonian closed path on the cubic-shaped segment of a 3D cubic lattice as a model of a compact polymer. The importance of ergodic sampling of all loops is emphasized. We first look at the effect of global topological constraint on the local fractal geometry of a typical loop. We find that even short pieces of a compact trivial knot, or some other under-knotted loop, are somewhat crumpled compared to a topology-blind average over all loops. We further attempt to examine whether knots are localized or de-localized along the chain when the chain is compact. For this, we perform computational decimation and chain-coarsening, and look at the “renormalization trajectories ” in the space of knots frequencies. Although not completely conclusive, our results are not inconsistent with the idea that knots become de-localized when the polymer is compact. 1.
Document Type: text
File Description: application/pdf
Language: English
Relation: http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.509.3127; http://static.msi.umn.edu/rreports/2005/92.pdf
Availability: http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.509.3127; http://static.msi.umn.edu/rreports/2005/92.pdf
Rights: Metadata may be used without restrictions as long as the oai identifier remains attached to it.
Accession Number: edsbas.7F8E85B2
Database: BASE