Two-dimensional interacting self-avoiding walks: new estimates for critical temperatures and exponents
From MaRDI portal
Publication:5061339
DOI10.1088/1751-8121/ab7ad1OpenAlexW3007537247MaRDI QIDQ5061339
Nicholas R. Beaton, Iwan Jensen, Anthony J. Guttmann
Publication date: 12 January 2023
Published in: Journal of Physics A: Mathematical and Theoretical (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1088/1751-8121/ab7ad1
Cites Work
- The connective constant of the honeycomb lattice equals \(\sqrt{2+\sqrt 2}\)
- Correction-to-scaling exponents for two-dimensional self-avoiding walks
- Polygons, polyominoes and polycubes
- The critical fugacity for surface adsorption of self-avoiding walks on the honeycomb lattice is \(1+\sqrt{2}\)
- Boundary critical behavior of \(d=2\) self-avoiding walks on correlated and uncorrelated vacancies
- Numerical simulation of a lattice polymer model at its integrable point
- On the growth constant for square-lattice self-avoiding walks
- Geometrical properties of two-dimensional interacting self-avoiding walks at the θ-point
- Enumeration of self-avoiding walks on the square lattice
- A new look at the collapse of two-dimensional polymers
- Compressed self-avoiding walks, bridges and polygons
- Percolation, the specialFTHETA’ point, and theFTHETA-FTHETA’ universality puzzle
- Algebraic techniques for enumerating self-avoiding walks on the square lattice
- Universal distance ratios for interacting two-dimensional polymers
- Manhattan lattice Theta -point exponents from kinetic growth walks and exact results from the Nienhuis O(n) model
- New scaling laws for self-avoiding walks: bridges and worms
- The Statistical Mechanics of Interacting Walks, Polygons, Animals and Vesicles