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Packing Equal Circles in a Square II. New Results for up to 100 Circles Using the TAMSASS-PECS Algorithm (2000)  (Make Corrections)  
L.g. Casado, I. García



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Abstract: In this work we propose a new stochastic optimization algorithm for solving the problem of optimal packing of n non-overlapping equal circles in a square. It will be shown that our procedure can find most of the optimal solutions for all the problems previously solved and reported in the literature. Results obtained by our algorithm for up to 100 circles are given in relevant numerical and graphical form. For n = 32, 37, 47, 62 and 72 the algorithm has obtained better solutions than those... (Update)

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BibTeX entry:   (Update)

@misc{ casado-packing,
  author = "L.G. Casado and I. Garc\'ia",
  title = "Packing Equal Circles in a Square {II}. --- New Results for up to 100 Circles
    Using the {TAMSASS-PECS} Algorithm",
  url = "citeseer.ist.psu.edu/article/casado00packing.html" }
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19   New results in the packing of equal circles in a square - Maranas, Floudas et al. - 1995
14   Dichteste Packungen von gleichen Kreisen in einem Quadrat (context) - Peikert - 1994
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