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Data.Graph.Inductive.Query.BFS
Contents
BFS Node List Node List With Depth Info BFS Edges BFS Tree Shortest Path (Number of Edges)
Description
Breadth-First Search Algorithms
Synopsis
bfs :: Graph gr => Node -> gr a b -> [Node]
bfsn :: Graph gr => [Node] -> gr a b -> [Node]
bfsWith :: Graph gr => (Context a b -> c) -> Node -> gr a b -> [c]
bfsnWith :: Graph gr => (Context a b -> c) -> [Node] -> gr a b -> [c]
level :: Graph gr => Node -> gr a b -> [(Node, Int)]
leveln :: Graph gr => [(Node, Int)] -> gr a b -> [(Node, Int)]
bfe :: Graph gr => Node -> gr a b -> [Edge]
bfen :: Graph gr => [Edge] -> gr a b -> [Edge]
bft :: Graph gr => Node -> gr a b -> RTree
lbft :: Graph gr => Node -> gr a b -> LRTree b
esp :: Graph gr => Node -> Node -> gr a b -> Path
lesp :: Graph gr => Node -> Node -> gr a b -> LPath b
BFS Node List
bfs :: Graph gr => Node -> gr a b -> [Node]
bfsn :: Graph gr => [Node] -> gr a b -> [Node]
bfsWith :: Graph gr => (Context a b -> c) -> Node -> gr a b -> [c]
bfsnWith :: Graph gr => (Context a b -> c) -> [Node] -> gr a b -> [c]
Node List With Depth Info
level :: Graph gr => Node -> gr a b -> [(Node, Int)]
leveln :: Graph gr => [(Node, Int)] -> gr a b -> [(Node, Int)]
BFS Edges
bfe :: Graph gr => Node -> gr a b -> [Edge]
bfen :: Graph gr => [Edge] -> gr a b -> [Edge]
BFS Tree
bft :: Graph gr => Node -> gr a b -> RTree
lbft :: Graph gr => Node -> gr a b -> LRTree b
Shortest Path (Number of Edges)
esp :: Graph gr => Node -> Node -> gr a b -> Path
lesp :: Graph gr => Node -> Node -> gr a b -> LPath b
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