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Strongly Connected Components (SCC) Given a directed graph G = (V E) A graph is strongly connected if all nodes are reachable from every single node in V Strongly connected components of G are maximal strongly connected subgraphs of G The graph below has 3 SCCs: {a b e} {c d h} {f g}

  • What is a connected graph?

    A connected graph is graph that is connected in the sense of a topological space, i.e., there is a path from any point to any other point in the graph. A graph that is not connected is said to be disconnected . This definition means that the null graph and singleton graph are considered connected, while empty graphs on nodes are disconnected .

  • What is a disconnected graph?

    An undirected graph that is not connected is called disconnected. An undirected graph G is therefore disconnected if there exist two vertices in G such that no path in G has these vertices as endpoints. A graph with just one vertex is connected. An edgeless graph with two or more vertices is disconnected.

  • What is a joint in a graph?

    A joint in a graph is a vertex whose removal increases the number of connected components. A connected graph is said to be -vertex-connected (or simply -connected) if it has more than vertices and remains connected after removal any of its vertices. The maximum such number is called the vertex connectivity (or simply connectivity) of this graph.

  • What is a biconnected component of a graph?

    A biconnected component of a graph is a maximum (with respect to inclusion) biconnected subgraph of this graph. A connected component can equivalently be defined via its set of vertices.

6.11 Connected Components How to find Connected Components in Graph  Graph Theory

6.11 Connected Components How to find Connected Components in Graph Graph Theory

What are Connected Graphs?  Graph Theory

What are Connected Graphs? Graph Theory

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