Examples of using Bipartite in English and their translations into Serbian
{-}
-
Colloquial
-
Ecclesiastic
-
Computer
-
Latin
-
Cyrillic
be NP-complete by Orlin(1977), even for bipartite graphs.
The edge bipartization problem is the algorithmic problem of deleting as few edges as possible to make a graph bipartite and is also an important problem in graph modification algorithmics.
Levi graphs are a form of bipartite graph used to model the incidences between points
similar methods can give the number of spanning trees of a complete bipartite graph.
is equivalent to the perfection of the line graphs of bipartite graphs.
Biadjacency matrices may be used to describe equivalences between bipartite graphs, hypergraphs,
In bipartite graphs, the size of minimum vertex cover is equal to the size of the maximum matching;
There are polynomial time algorithms that construct optimal colorings of bipartite graphs, and colorings of non-bipartite simple graphs that use at most Δ+1 colors;
The complete bipartite graph K3,3 with each of its color classes drawn as parallel line segments on distinct lines.
Determining if a graph is a cycle or is bipartite is very easy(in L), but finding a maximum bipartite or a maximum cycle subgraph is NP-complete.
more generally, that in every bipartite graph the chromatic index
Another class of related results concerns perfect graphs: every bipartite graph, the complement of every bipartite graph, the line graph of every bipartite graph,
The bipartite graphs, line graphs of bipartite graphs,
a given coloring can be represented by a drawing if the bipartite double cover of the graph is 3-edge-connected,
A bipartite graph may be used to model a hypergraph in which is the set of vertices of the hypergraph,
If a bipartite graph is not connected,
hence removing those vertices kills all odd cycles and leaves a bipartite graph.
The biadjacency matrix of a bipartite graph( U,
which is returned from the algorithm together with the result that the graph is not bipartite.
Hall's marriage theorem provides a characterization of the bipartite graphs which allow perfect matchings.