Category:Topological graph theory

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Topological graph theory is a branch of graph theory. Its main topic is the study of embeddings of graphs in surfaces.

The main article for this category is Topological graph theory.

Subcategories

There is one subcategory to this category shown below (more may be shown on subsequent pages).

S

• Surfaces

Pages in category "Topological graph theory"

There are 22 pages in this section of this category.

* Topological graph theory B Betti number C Conway's thrackle conjecture Covering space Crossing number D Dual graph E Euler characteristic

F Four color theorem Fraysseix-Rosenstiehl's planarity criterion Fáry's theorem G Genus (mathematics) Graph (mathematics) Graph drawing Graph embedding Graph theory

H Heawood conjecture P Planar graph R Rotation system S Scheinerman's conjecture Schnyder's theorem T Three cottage problem Toroidal graph

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Categories: Graph theory | Topology | Algebraic topology

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• This page was last modified 12:06, 10 December 2006 by Wikipedia user Escarbot. Based on work by Wikipedia user(s) MathMartin and Anonymous user(s) of Wikipedia.
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