public class KosarajuStrongConnectivityInspector<V,E> extends Object implements StrongConnectivityAlgorithm<V,E>
Complements the ConnectivityInspector
class with
the capability to compute the strongly connected components of a directed
graph. The algorithm is implemented after "Cormen et al: Introduction to
agorithms", Chapter 22.5. It has a running time of O(V + E).
Unlike ConnectivityInspector
, this class does not
implement incremental inspection. The full algorithm is executed at the first
call of stronglyConnectedSets()
or isStronglyConnected()
.
Constructor and Description |
---|
KosarajuStrongConnectivityInspector(DirectedGraph<V,E> directedGraph)
The constructor of the StrongConnectivityAlgorithm class.
|
Modifier and Type | Method and Description |
---|---|
DirectedGraph<V,E> |
getGraph()
Returns the graph inspected by the StrongConnectivityAlgorithm.
|
boolean |
isStronglyConnected()
Returns true if the graph of this
StronglyConnectivityInspector instance is strongly connected. |
List<Set<V>> |
stronglyConnectedSets()
|
List<DirectedSubgraph<V,E>> |
stronglyConnectedSubgraphs()
Computes a list of
DirectedSubgraph s of the given graph. |
public KosarajuStrongConnectivityInspector(DirectedGraph<V,E> directedGraph)
directedGraph
- the graph to inspectIllegalArgumentException
public DirectedGraph<V,E> getGraph()
getGraph
in interface StrongConnectivityAlgorithm<V,E>
public boolean isStronglyConnected()
StronglyConnectivityInspector
instance is strongly connected.isStronglyConnected
in interface StrongConnectivityAlgorithm<V,E>
public List<Set<V>> stronglyConnectedSets()
List
of Set
s, where each set contains vertices
which together form a strongly connected component within the given
graph.stronglyConnectedSets
in interface StrongConnectivityAlgorithm<V,E>
List
of Set
s containing the strongly
connected componentspublic List<DirectedSubgraph<V,E>> stronglyConnectedSubgraphs()
Computes a list of DirectedSubgraph
s of the given graph. Each
subgraph will represent a strongly connected component and will contain
all vertices of that component. The subgraph will have an edge (u,v) iff
u and v are contained in the strongly connected component.
NOTE: Calling this method will first execute stronglyConnectedSets()
. If you
don't need subgraphs, use that method.
stronglyConnectedSubgraphs
in interface StrongConnectivityAlgorithm<V,E>
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