pub struct Bfs<N, VM> {
pub stack: VecDeque<N>,
pub discovered: VM,
}
Expand description
A breadth first search (BFS) of a graph.
The traversal starts at a given node and only traverses nodes reachable from it.
Bfs
is not recursive.
Bfs
does not itself borrow the graph, and because of this you can run
a traversal over a graph while still retaining mutable access to it, if you
use it like the following example:
use petgraph::Graph;
use petgraph::visit::Bfs;
let mut graph = Graph::<_,()>::new();
let a = graph.add_node(0);
let mut bfs = Bfs::new(&graph, a);
while let Some(nx) = bfs.next(&graph) {
// we can access `graph` mutably here still
graph[nx] += 1;
}
assert_eq!(graph[a], 1);
Note: The algorithm may not behave correctly if nodes are removed during iteration. It may not necessarily visit added nodes or edges.
Fields§
§stack: VecDeque<N>
The queue of nodes to visit
discovered: VM
The map of discovered nodes
Implementations§
source§impl<N, VM> Bfs<N, VM>where
N: Copy + PartialEq,
VM: VisitMap<N>,
impl<N, VM> Bfs<N, VM>where
N: Copy + PartialEq,
VM: VisitMap<N>,
sourcepub fn new<G>(graph: G, start: N) -> Selfwhere
G: GraphRef + Visitable<NodeId = N, Map = VM>,
pub fn new<G>(graph: G, start: N) -> Selfwhere
G: GraphRef + Visitable<NodeId = N, Map = VM>,
Create a new Bfs, using the graph’s visitor map, and put start in the stack of nodes to visit.
sourcepub fn next<G>(&mut self, graph: G) -> Option<N>where
G: IntoNeighbors<NodeId = N>,
pub fn next<G>(&mut self, graph: G) -> Option<N>where
G: IntoNeighbors<NodeId = N>,
Return the next node in the bfs, or None if the traversal is done.