Class MinimumVertexCutAllStAbstract
- All Implemented Interfaces:
MinimumVertexCutAllSt
- Direct Known Subclasses:
MinimumVertexCutAllStEdgeCut
The class implements the interface by solving the problem on the index graph and then maps the results back to the original graph. The implementation for index graphs is abstract and left to the subclasses.
- Author:
- Barak Ugav
-
Constructor Summary
-
Method Summary
Modifier and TypeMethodDescriptionminimumCutsIter
(Graph<V, E> g, WeightFunction<V> w, V source, V sink) Iterate over all the minimum vertex-cuts in a graph between two terminal vertices.Methods inherited from class java.lang.Object
equals, getClass, hashCode, notify, notifyAll, toString, wait, wait, wait
Methods inherited from interface com.jgalgo.alg.connect.MinimumVertexCutAllSt
allMinimumCuts
-
Constructor Details
-
MinimumVertexCutAllStAbstract
public MinimumVertexCutAllStAbstract()Default constructor.
-
-
Method Details
-
minimumCutsIter
Description copied from interface:MinimumVertexCutAllSt
Iterate over all the minimum vertex-cuts in a graph between two terminal vertices.Given a graph \(G=(V,E)\), a vertex-cut is a set of vertices whose removal disconnect the source from the sink. Note that connectivity is with respect to direction from the source to the sink, and not the other way around. In undirected graphs the source and sink are interchangeable.
If the source and sink are the same vertex no vertex-cut exists and an exception will be thrown. If the source and sink and an edge exists between them, no vertex-cut exists and
null
will be returned.If
g
is anIntGraph
, an iterator ofIntSet
objects will be returned. In that case, its better to pass aIWeightFunction
asw
to avoid boxing/unboxing.- Specified by:
minimumCutsIter
in interfaceMinimumVertexCutAllSt
- Type Parameters:
V
- the vertices typeE
- the edges type- Parameters:
g
- a graphw
- a vertex weight functionsource
- the source vertexsink
- the sink vertex- Returns:
- an iterator over the sets of vertices that form the minimum vertex-cuts, or
null
if an edge exists between the source and the sink and therefore no vertex-cut exists
-