Weakly Connected Graph. A digraph is strongly connected or strong if it contains a directed path from u to v and a directed path from v to u for every pair of vertices uv. Weakly Connected Digraph.
If a graph is V E D with D the set of directions V E D is weakly connected if V E is connected so this ensure the basic graph is connected in the first place. Using WCC to understand the graph structure enables running other algorithms independently on an identified cluster. A digraph is strongly connected or strong if it contains a directed path from u to v and a directed path from v to u for every pair of vertices uv.
A digraph is weakly connected if when considering it as an undirected.
A strongly connected digraph has every vertex reachable from every other vertex when D is applied. Weakly Connected Digraph. Vertices u and v are in the same component ci if there is a sequence of edges joining u and v. Using WCC to understand the graph structure enables running other algorithms independently on an identified cluster.
