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Elementary Elliptic (R, q)-polycycles (CROSBI ID 38077)

Prilog u knjizi | izvorni znanstveni rad

Deza, Michel ; Dutour Sikirić, Mathieu ; Shtogrin, Mikhail Elementary Elliptic (R, q)-polycycles // Analysis of Complex Networks, From Biology to Linguistics / Dehmer, Matthias ; Emmert-Streib, Frank (ur.). Weinheim: Wiley-Blackwell, 2009. str. 351-376 doi: 10.1002/9783527627981.ch14

Podaci o odgovornosti

Deza, Michel ; Dutour Sikirić, Mathieu ; Shtogrin, Mikhail

engleski

Elementary Elliptic (R, q)-polycycles

A (R, q)-polycycle is, roughly, a map, whose faces, besides some disjoint holes, are i-gons with i in R, and whose vertices, outside of holes, are q-valent. Such polycycle is called elliptic, parabolic or hyperbolic if 1/q+1/r-1/2 (where r=max R) is positive, zero or negative, respectively. In elliptic case, we list all elementary (R, q)-polycycles, i.e. such that any (R, q)-polycycle is uniquely decomposed into agglomeration of elementary (R, q)-polycycles.

plane graphs ; enumeration

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Podaci o prilogu

351-376.

objavljeno

10.1002/9783527627981.ch14

Podaci o knjizi

Analysis of Complex Networks, From Biology to Linguistics

Dehmer, Matthias ; Emmert-Streib, Frank

Weinheim: Wiley-Blackwell

2009.

978-3-527-32345-6

Povezanost rada

Matematika

Poveznice