directed graph reachability


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  • What is the reachability relation of a DAG?

    The reachability relation of a DAG can be formalized as a partial order ≤ on the vertices of the DAG. In this partial order, two vertices u and v are ordered as u ≤ v exactly when there exists a directed path from u to v in the DAG; that is, when u can reach v (or v is reachable from u ).

  • What is the reachability relation of a directed graph?

    For a directed graph , with vertex set and edge set , the reachability relation of is the transitive closure of , which is to say the set of all ordered pairs of vertices in for which there exists a sequence of vertices such that the edge is in for all .

  • Is reachability symmetric?

    Any pair of vertices in such a graph can reach each other if and only if they belong to the same connected component; therefore, in such a graph, reachability is symmetric ( reaches iff reaches ). The connected components of an undirected graph can be identified in linear time.

Directed Graph

Directed Graph

Directed Graphs

Directed Graphs

Transitive closure of a Graph (Reachability Matrix) #Graph Theory 8

Transitive closure of a Graph (Reachability Matrix) #Graph Theory 8

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