$$ZC$$ Z C -Circuits of $$4$$ 4 -Regular and Self-dual $$\{2, 3, 4\}$$ { 2 , 3 , 4 } -Spheres

Author:

Deza Michel-Marie,Dutour Sikirić Mathieu,Shtogrin Mikhail Ivanovitch

Publisher

Springer India

Reference11 articles.

1. Brinkmann, G., Harmuth, T., Heidemeier, O.: The construction of cubic and quartic planar maps with prescribed face degrees. Discrete Appl. Math. 128–2(3), 541–554 (2003)

2. Deza, M., Shtogrin, M.: Octahedrites, Special Issue “Polyhedra in Science and Art”, Symmetry: Culture and Science. The Quarterly of the International Society for the Interdisciplinary Study of Symmetry, 11/1-4, 27–64 (2003)

3. Deza, M., Dutour, M., Shtogrin, M.: $$4$$ 4 -valent plane graphs with $$2$$ 2 -, $$3$$ 3 - and $$4$$ 4 -gonal faces. In: Advances in Algebra and Related Topics (in memory of B.H.Neumann; Proceedings of ICM Satellite Conference on Algebra and Combinatorics, Hong Kong 2002), pp. 73–97. World Scientific Publishing Co. (2003)

4. Dutour Sikirić, M., Deza, M.: $$4$$ 4 -regular and self-dual analogs of fullerenes, Mathematics and Topology of Fullerenes. In: Ori, O., Graovac, A., Cataldo, F. (eds.) Carbon Materials, Chemistry and Physics, vol. 4, pp. 103–116. Springer, New York (2011)

5. Dutour, M., Deza, M.: Goldberg-Coxeter construction for $$3$$ 3 - or $$4$$ 4 -valent plane graphs. Electron. J. Comb. 11–1, R20 (2004)

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