The entropic pressure of lattice knots

DOI10.1088/1742-5468/2014/06/P06017zbMath1456.82953arXiv1404.0707OpenAlexW3103722871MaRDI QIDQ3301983

E. J. Janse van Rensburg

Publication date: 11 August 2020

Published in: Journal of Statistical Mechanics: Theory and Experiment (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1404.0707

Mathematics Subject Classification ID

Statistical mechanics of polymers (82D60)

Related Items (1)

Topological surfaces as gridded surfaces in geometrical spaces

Cites Work

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• Exact enumeration of self-avoiding walks
• The compressibility of minimal lattice knots
• The entropic pressure of a lattice polygon
• Bounds for the minimum step number of knots in the simple cubic lattice
• Generalized atmospheric sampling of self-avoiding walks
• Asymptotics of knotted lattice polygons
• Critical exponents of theN-vector model
• MINIMAL KNOTTED POLYGONS ON THE CUBIC LATTICE
• Entropic exponents of lattice polygons with specified knot type
• What is the length of a knot in a polymer?
• A directed walk model of a long chain polymer in a slit with attractive walls
• Pressure exerted by a grafted polymer on the limiting line of a semi-infinite square lattice
• FURTHER RESULTS ON THE RATE OF CONVERGENCE TO THE CONNECTIVE CONSTANT OF THE HYPERCUBICAL LATTICE

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