Universal amplitude combinations for self-avoiding walks and polygons on the honeycomb lattice
We have calculated exactly the mean-square end-to-end distance, the mean-square radius of gyration, and the mean-square distance of a monomer from the origin, for n-step self-avoiding walks on the honeycomb lattice up to 46 steps. We also calculated the mean-square radius of gyration and moments of area for n-step self-avoiding polygons on the honeycomb lattice up to 60 steps. We estimated the critical amplitudes and our numerical results are consistent with the theoretical predictions by the universality for certain amplitude combinations.
Year of publication: |
2000
|
---|---|
Authors: | Lin, Keh-Ying |
Published in: |
Physica A: Statistical Mechanics and its Applications. - Elsevier, ISSN 0378-4371. - Vol. 275.2000, 1, p. 197-206
|
Publisher: |
Elsevier |
Subject: | Universal amplitude combinations | Self-avoiding walks | Honeycomb lattice |
Saved in:
Online Resource
Saved in favorites
Similar items by subject
-
Universal amplitude combinations for self-avoiding polygons on the kagome lattice
Lin, Keh-Ying, (1999)
-
A lattice-statistical model for ternary polymer mixtures: exact phase diagrams
Barry, J.H., (1997)
-
Dimer statistics of honeycomb lattices on Klein bottle, Möbius strip and cylinder
Li, Wei, (2012)
- More ...
Similar items by person