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Predicting The Number Of Hexagonal  (Make Corrections)  
Systems With 24 And 25 Hexagons Fr'ed'eric Chyzak, Ivan Gutman, and Peter...



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Abstract: We predict the number of hexagonal systems consisting of 24 and 25 hexagons to be H 24 = 122237774262384 and H 25 = 606259305418149, with 6 and 5 significant digits, respectively. Further estimates for H n up to n = 31 are also given. (Update)

Active bibliography (related documents):   More   All
0.8:   Predicting The Number Of Hexagonal Systems With 24 And 25.. - Chyzak, Gutman, Paule   (Correct)
0.4:   The Lattice Dimension of Benzenoid Systems - Klavzar, Kovse (2006)   (Correct)
0.2:   Variants of the Rogers-Ramanujan Identities - Garrett, Ismail, Stanton (1999)   (Correct)

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BibTeX entry:   (Update)

@misc{ and-predicting,
  author = "Systems With And",
  title = "Predicting The Number Of Hexagonal",
  url = "citeseer.ist.psu.edu/755430.html" }
Citations (may not include all citations):
160   Exactly Solved Models in Statistical Mechanics (context) - Baxter - 1982
11   Introduction to the Theory of Benzenoid Hydrocarbons (context) - Gutman, Cyvin - 1989
8   Hard hexagons: exact solution (context) - Baxter - 1980
4   A motivated proof of the Rogers-Ramanujan identities (context) - Andrews, Baxter - 1989
3   Perfect matchings in hexagonal systems (context) - Sachs - 1984

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