About 19,200 results
Open links in new tab
  1. Run Dijkstra to compute the Shortest Path Spanning Tree (SPST) for each vertex used as source. Note that the array of predecessors completely specifies the SPST.

  2. Single Source Shortest Paths: Given G = (V; E); w and a source vertex S, nd (S; V ) [and the best path] from S to each v 2 V . Data structures: d[v]

  3. All-Pairs Shortest Paths: Earlier, we saw that Dijkstra’s algorithm and the Bellman-Ford al-gorithm both solved the problem of computing shortest paths in graphs from a single source vertex. Suppose that …

  4. Shortest Paths: Today we consider the problem of computing shortest paths in a directed graph. We are given a digraph G = (V, E) and a source vertex s ∈ V , and we want to compute the shortest path …

  5. Problem. Given a directed graph G = (V, E ) with positive edge weights: that is, each edge e ∈ E has a positive weight w(e) and vertices s and t , find the shortest path from s to t . The shortest path from s …

  6. In this chapter, we concern exclusively with shortest path problems in directed networks. If all arc lengths are positive, then an undirected network can be converted to a directed one with each arc …

  7. T is a shortest-path tree from v to the nodes in T, and ˆd(u) = d(u) for every u ∈ T.