toroidal embedding

  • 1Toroidal graph — [ A graph (similar to the Heawood graph) embedded on the torus such that no edges cross. ] In mathematics, a graph G is toroidal if it can be embedded on the torus. In other words, the graph s vertices can be placed on a torus such that no edges… …

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  • 2David Mumford — in 1975 Born 11 June 1937 (1937 06 11) (age 74) …

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  • 3Dyck graph — The Dyck graph Named after W. Dyck Vertices 32 Edges …

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  • 4Toric geometry — In mathematics and theoretical physics, toric geometry is a set of methods in algebraic geometry in which certain complex manifolds are visualized as fiber bundles with multi dimensional tori as fibers.For example, the complex projective plane… …

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  • 5Torus — Not to be confused with Taurus (disambiguation). This article is about the surface and mathematical concept of a torus. For other uses, see Torus (disambiguation). A torus As the distance to th …

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  • 6Planar graph — Example graphs Planar Nonplanar Butterfly graph K5 The complete graph K4 …

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  • 7Cycle double cover — Unsolved problems in mathematics Does every bridgeless graph have a multiset of cycles covering every edge exactly twice? …

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  • 8Robertson–Seymour theorem — In graph theory, the Robertson–Seymour theorem (also called the graph minor theorem[1]) states that the undirected graphs, partially ordered by the graph minor relationship, form a well quasi ordering.[2] Equivalently, every family of graphs that …

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  • 9Topological graph theory — In mathematics topological graph theory is a branch of graph theory. It studies the embedding of graphs in surfaces, and graphs as topological spaces. [J.L. Gross and T.W. Tucker, Topological graph theory, Wiley Interscience, 1987] Embedding a… …

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  • 10Möbius–Kantor graph — Named after August Ferdinand Möbius and S. Kantor Vertices 16 …

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