Exponential growth rate of lattice comb polymers

DOI10.1088/1751-8121/ad8a2dMaRDI QIDQ6641723

Stuart G. Whittington, E. J. Janse van Rensburg

Publication date: 21 November 2024

Published in: Journal of Physics A: Mathematical and Theoretical (Search for Journal in Brave)

zbMATH Keywords

self-avoiding walkconnective constantlattice polymergrowth constantcomb polymer

Mathematics Subject Classification ID

Statistical mechanics, structure of matter (82-XX)

Cites Work

• Unnamed Item
• Unnamed Item
• The connective constant of the honeycomb lattice equals \(\sqrt{2+\sqrt 2}\)
• Improved upper bounds for self-avoiding walks in \(\mathbb Z^d\)
• Calculation of the connective constant for self-avoiding walks via the pivot algorithm
• Self-avoiding walks and polygons on the triangular lattice
• Exact enumeration of self-avoiding walks
• Lower bound on the connective constant for square lattice self-avoiding walks
• Self-avoiding walks and trails on the 3.12² lattice
• Upper and lower bounds for the connective constants of self-avoiding walks on the Archimedean and Laves lattices
• Force-induced desorption of uniform branched polymers
• The Statistical Mechanics of Interacting Walks, Polygons, Animals and Vesicles
• A new transfer-matrix algorithm for exact enumerations: self-avoiding polygons on the square lattice
• On the Number of Self-Avoiding Walks
• FURTHER RESULTS ON THE RATE OF CONVERGENCE TO THE CONNECTIVE CONSTANT OF THE HYPERCUBICAL LATTICE
• Force-induced desorption of copolymeric comb polymers

This page was built for publication: Exponential growth rate of lattice comb polymers