Abstract:
An analytic method is proposed for calculating the partition function for self-avoiding
walks on a triangular lattice. It is shown that the specific heat of the system has a logarithmic singularity at the critical point. The critical temperature is calculated
and found to agree with the results of high-temperature expansions (a difference of
order 1%1%).
Citation:
N. D. Gagunashvili, V. B. Priezzhev, “Self-avoiding walks on a triangular lattice”, TMF, 35:3 (1978), 332–338; Theoret. and Math. Phys., 35:3 (1978), 494–498
This publication is cited in the following 1 articles:
L.H. Liyanage, C.M. Gulati, J.M. Hill, “A bibliography on applications of random walks in theoretical chemistry and physics”, Advances in Molecular Relaxation and Interaction Processes, 22:1 (1982), 53