Details:
| Title | Belyi functions for Archimedean solids | | Author(s) | Nicolas Magot, Alexander Zvonkin | | Text | N. Magot, A. Zvonkin, Belyi functions for Archimedean solids. In: Proceedings, Formal Power Series and Algebraic Combinatorics, Vienna, July 1997, Volume 3, 373-389. 21 | | Type | Technical Report, Misc | | Abstract | The notion of a Belyi function is a main technical tool which relates the combinatorics of maps (i.e., graphs embedded into surfaces) with Galois theory, algebraic number theory, and the theory of Riemann surfaces. In this paper we compute Belyi functions for a class of semi-regular maps which correspond to the so-called Archimedean solids. |
| Language | English | | Volume | 3 | | Pages | 373 - 389. 21 | | Year | 1997 | | Month | July | | Edition | 0 | | Translation |
No | | Refereed |
No |
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