Graph operations | Graph theory objects

Induced subgraph

In the mathematical field of graph theory, an induced subgraph of a graph is another graph, formed from a subset of the vertices of the graph and all of the edges (from the original graph) connecting pairs of vertices in that subset. (Wikipedia).

Induced subgraph
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Related pages

Graph (discrete mathematics) | Multigraph | Neighbourhood (graph theory) | Path (graph theory) | Complement graph | Girth (graph theory) | Induced subgraph isomorphism problem | Clique problem | Clique (graph theory) | Graph theory | Vertex (graph theory) | Complete graph | Subgraph isomorphism problem | Cycle (graph theory) | Perfect graph | Subset | Induced path | Independent set (graph theory) | Induced matching | Distance-hereditary graph | Matching (graph theory) | Directed graph | Strong perfect graph theorem