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REFERENCES
| G. Aleksandrowicz and G. Barequet, Counting d-dimensional polycubes and nonrectangular planar polyominoes, Int. J. of Computational Geometry and Applications, 19 (2009), 215-229.
G. Aleksandrowicz and G. Barequet, Parallel enumeration of lattice animals, Proc. 5th Int. Frontiers of Algorithmics Workshop, Zhejiang, China, Lecture Notes in Computer Science, 6681, Springer-Verlag, 90-99, May 2011.
R. Barequet, G. Barequet, and G. Rote, Formulae and growth rates of high-dimensional polycubes, Combinatorica, 30 (2010), 257-275.
Anthony J. Guttmann, editor. Polygons, Polyominoes and Polycubes, volume 775 of Lecture Notes in Physics. Springer-Verlag, Heidelberg, 2009. [Jonathan Vos Post, Oct 10 2011]
D.S. Gaunt and P.J. Peard. 1/d-expansions for the free energy of weakly embedded site animal models of branched polymers. Journal of Physics A: Mathematical and General, 33 (2000) 7515-7539. [Jonathan Vos Post, Oct 10 2011]
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LINKS
| J. Adler, Y. Meir, A.B. Harris, A. Aharony, and J.A.M.S. Duarte. Series study of random animals in general dimensions Physical Review B, 38 (1988) 4941.
G. Aleksandrowicz and G. Barequet, Counting polycubes without the dimensionality curse, Discrete Mathematics, 309 (2009), 4576-4583.
Hsiao-Ping Hsu, Walter Nadler, and Peter Grassberger. Statistics of lattice animals. Computer Physics Communications, 169 (2005) 114-116.
Iwan Jensen. Enumerations of lattice animals and treesJournal of Statistical Physics, 102(3/4) (2001) 865-881.
S. Luther and S. Mertens, Counting lattice animals in high dimensions, arXiv:1106.1078
Stephan Mertens and Markus E. Lautenbacher. Counting lattice animals: A parallel attack J. Stat. Phys. 66 (1992) 669
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