Entropy of the random triangle-square ti
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Hikaru Kawamura
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Article
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1991
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Elsevier Science
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English
β 267 KB
The random triangle-square tiling with twelvefold quasicrystalline order is studied by using the transfer-matrix method. Based on a systematic finite-size analysis for L Γ oo lattices up to L = 9, the maximum entropy per vertex for an infinite system is estimated to be S= 0.119 \_+ 0.00 I. The ratio