Entanglement complexity of lattice ribbons

DOI10.1007/BF02175557zbMath0916.57014OpenAlexW2056687992MaRDI QIDQ1285248

E. J. Janse van Rensburg, Stuart G. Whittington, Maria Carla Tesi, De Witt Sumners, Enzo Orlandini

Publication date: 19 July 1999

Published in: Journal of Statistical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02175557

zbMATH Keywords

knotslinkwrithesatellite knottopological entanglementdouble-stranded polymersribbon model

Mathematics Subject Classification ID

Related Items (8)

A random walk with Stu Whittington ⋮ Phase diagram of twist storing lattice polymers in variable solvent quality ⋮ KNOTS, SLIPKNOTS, AND EPHEMERAL KNOTS IN RANDOM WALKS AND EQUILATERAL POLYGONS ⋮ Generalizing ribbons and the twist of the lattice ribbon ⋮ Statistical topology of closed curves: Some applications in polymer physics ⋮ Mean unknotting times of random knots and embeddings ⋮ A pattern theorem for lattice clusters ⋮ Thermodynamic and topological properties of copolymer rings with a segregation/mixing transition

Cites Work

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• The writhe of a self-avoiding polygon
• Self-Linking and the Gauss Integral in Higher Dimensions
• On the Number of Self-Avoiding Walks
• FURTHER RESULTS ON THE RATE OF CONVERGENCE TO THE CONNECTIVE CONSTANT OF THE HYPERCUBICAL LATTICE
• Knots

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