Examples of 'bipartite graphs' in a sentence
Meaning of "bipartite graphs"
bipartite graphs: in graph theory, bipartite graphs are graphs whose vertices can be divided into two disjoint sets such that no two vertices within the same set are adjacent
How to use "bipartite graphs" in a sentence
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bipartite graphs
The simplest bipartite graphs are the trees.
This leads to considering bipartite graphs.
All complete bipartite graphs which are trees are stars.
Now we have four questions about bipartite graphs.
Isomorphic bipartite graphs have the same degree sequence.
Correlations and clustering in bipartite graphs.
Bipartite graphs may be characterized in several different ways,.
Matching problems are often concerned with bipartite graphs.
And as with regular bipartite graphs more generally, every bipartite quartic graph has a perfect matching.
Thus the theorem holds for all bipartite graphs.
Complete bipartite graphs have Sidorenko 's property.
The charts numismatists produce to represent the production of coins are bipartite graphs.
The line graphs of bipartite graphs see Kőnig 's theorem.
We use to reach this goal a modeling of the problem using bipartite graphs.
Petri Nets are bipartite graphs consisting of three types of objects,.
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The proposed approach relies on graph decomposition into topology patterns and bipartite graphs matching techniques.
Therefore, bipartite graphs are perfect.
The algorithm reduces to the standard algorithm for matching in bipartite graphs when G is bipartite.
The line graphs of bipartite graphs ( see König 's theorem ).
LDPC codes arc lincar codes which arc generated from sparse bipartite graphs.
Every two cycles of even length, and more generally every two bipartite graphs are hom-equivalent.
Biadjacency matrix - a special class of adjacency matrix that describes adjacency in bipartite graphs.
When modelling relations between two different classes of objects, bipartite graphs very often arise naturally.
We study d-extensible sets of mxaimum cardinality of stable sets in bipartite graphs.
In particular - d is an eigenvalue of bipartite graphs.
Indegree, outdegree for digraphs Degree distribution degree sequence for bipartite graphs.
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Examples of using Bipartite
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Every graph has a bipartite double cover
It is bipartite if and only if n is even and k is odd
The fabella can also be mutipartite or bipartite
Examples of using Graphs
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The following graphs illustrate this point
Graphs for regions are not shown to scale
Elaboration of graphs and tables from information
