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• W2064501145 abstract "By utilizing newly extended series for self-avoiding walks and polygons with nearest-neighbour interactions on the square lattice we have examined the validity of a recent conjecture on the scaling of their partition functions at low temperatures. The ratio of the walk to polygon partition functions should have a length-dependent power law singularity, ngamma (D) at all temperatures. At low temperatures we find gamma D is 0.92+or-0.09 in distinction to the conjectured value of 19/16=1.1875, though we find agreement at high temperatures and at the theta -temperatures with the conjectured values there." @default.
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• W2064501145 date "1994-01-21" @default.
• W2064501145 modified "2023-09-26" @default.
• W2064501145 title "Low-temperature 2D polymer partition function scaling: series analysis results" @default.
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• W2064501145 doi "https://doi.org/10.1088/0305-4470/27/2/001" @default.
• W2064501145 hasPublicationYear "1994" @default.
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