Pages that link to "Item:Q1088997"

The following pages link to An additivity theorem for the genus of a graph (Q1088997):

Displaying 21 items.

• Irreducible triangulations are small (Q974471) (← links)
• Genus distribution of graphs under surgery: adding edges and splitting vertices (Q983423) (← links)
• The obstructions for toroidal graphs with no \(K_{3,3}\)'s (Q1025559) (← links)
• An application of graph theory to additive number theory (Q1068128) (← links)
• On the Euler genus of a 2-connected graph (Q1074592) (← links)
• On the non-orientable genus of a 2-connected graph (Q1074593) (← links)
• Genus is superadditive under band connected sum (Q1089961) (← links)
• Representations of graphs and networks (coding, layouts and embeddings) (Q1174904) (← links)
• Nonadditivity of the 1-genus of a graph (Q1584230) (← links)
• Connecting specific maps having two equal-sized faces and its genus (Q2024740) (← links)
• The \(\mathbb{Z}_2\)-genus of Kuratowski minors (Q2167311) (← links)
• Irreducible triangulations of surfaces with boundary (Q2637719) (← links)
• (Q3030846) (← links)
• Characterization of groups with planar, toroidal or projective planar (proper) reduced power graphs (Q3296155) (← links)
• The nonorientable genus is additive (Q3745856) (← links)
• The orientable genus is nonadditive (Q3745857) (← links)
• The genus of amalgamations (Q3972126) (← links)
• (Q5088969) (← links)
• Additivity properties of graphs with Form II symmetry (Q5467027) (← links)
• Subgraph densities in a surface (Q5886343) (← links)
• On graph classes with minor-universal elements (Q6652091) (← links)