Physics – Condensed Matter – Statistical Mechanics
Scientific paper
1998-11-18
Ann.Comb.3:191-203,1999
Physics
Condensed Matter
Statistical Mechanics
16 pages, 2 built-in Latex figures, 4 tables
Scientific paper
10.1007/BF01608783
We discuss the hard-hexagon and hard-square problems, as well as the corresponding problem on the honeycomb lattice. The case when the activity is unity is of interest to combinatorialists, being the problem of counting binary matrices with no two adjacent 1's. For this case we use the powerful corner transfer matrix method to numerically evaluate the partition function per site, density and some near-neighbour correlations to high accuracy. In particular for the square lattice we obtain the partition function per site to 43 decimal places.
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