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Contractible Edges and Contractible Triangles in a 3-Connected Graph
Contractible Edges and Contractible Triangles in a 3-Connected Graph
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Contractible Edges and Contractible Triangles in a 3-Connected Graph
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Contractible Edges and Contractible Triangles in a 3-Connected Graph
Contractible Edges and Contractible Triangles in a 3-Connected Graph
Journal Article

Contractible Edges and Contractible Triangles in a 3-Connected Graph

2021
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Overview
Let G be a 3-connected graph. An edge (a triangle) of G is said to be a 3-contractible edge (a 3-contractible triangle) if the contraction of it results in a 3-connected graph. We denote by E c ( G ) and T c ( G ) the set of 3-contractible edges of G and the set of 3-contractible triangles of G , respectively. We prove that if | V ( G ) | ≥ 7 , then | E c ( G ) | + 15 14 | T c ( G ) | ≥ 6 7 | V ( G ) | . We also determine the extremal graphs.
Publisher
Springer Science and Business Media LLC,Springer Japan,Springer Nature B.V