Examples of 'bipartite graph' in a sentence
Meaning of "bipartite graph"
In graph theory, a bipartite graph is a mathematical structure consisting of two distinct sets of vertices or nodes, where each edge connects a node from one set to a node from the other set. This type of graph is often used to model relationships and connections between different types of entities
How to use "bipartite graph" in a sentence
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bipartite graph
Every bipartite graph is also a comparability graph.
Such an algorithm is generally based on a bipartite graph.
A special case of bipartite graph is a star graph.
Some error correction codes can be displayed as a bipartite graph.
Every state of a bipartite graph has an even period.
A bicubic graph is a cubic bipartite graph.
Every tree is a bipartite graph and a median graph.
The schematic diagram is a bipartite graph.
A factor graph is a bipartite graph representing the factorization of a function.
Adjacency matrix of a bipartite graph.
Tanner graph is a bipartite graph composed of two types of nodes.
Some error correcting codes are susceptible of a representation by bipartite graph.
A factor graph is an undirected bipartite graph connecting variables and factors.
Bipartite graph model.
Finding a matching in a bipartite graph can be treated as a network flow problem.
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An exact cover problem can be represented by an incidence matrix or a bipartite graph.
Complete bipartite graph.
The algorithm is easier to describe if we formulate the problem using a bipartite graph.
Semiregular bipartite graph.
The maximum size bicluster is equivalent to maximum edge biclique in bipartite graph.
The degree sum formula for a bipartite graph states that.
A bipartite graph associated with a group of constraints is also known as a Tanner graph.
This property results in a small number of short cycles in the bipartite graph.
The number of perfect matchings of a bipartite graph can be calculated using the principle.
An LDPC is constructed using a sparse bipartite graph.
Implementation a Petri net is a bipartite graph consisting of places and transitions that are.
LDPC codes are amenable to representation by a bipartite graph.
Complete bipartite graph Complete graph Null graph Path graph.
This is a special subdivision, as it always results in a bipartite graph.
A graph G is called a bipartite graph if V can be partitioned into two disjoint subsets.
The spectrum of a graph is symmetric if and only if it 's a bipartite graph.
Therefore, no directed bipartite graph can be aperiodic.
A parity-check matrix can be also described by a bipartite graph.
However, every bipartite graph occurs as an induced subgraph of some hypohamiltonian graph.
Also, any induced subgraph of a bipartite graph remains bipartite.
There are two ways to formulate the problem, as a matrix or as a bipartite graph.
The complete bipartite graph formula 3 has a minimum vertex cover of size formula 4.
Generally, certain error connection codes are amenable to representation by a bipartite graph.
Equivalently, a bipartite graph is a graph that does not contain any odd-length cycles.
The decoder resorts to a message-passing decoding method in a bipartite graph.
In this construction, the bipartite graph is the bipartite double cover of the directed graph.
In graph theory, a branch of mathematics, a half graph is a special type of bipartite graph.
Figure 4 is a bipartite graph representation of an exemplary irregular LDPC code.
Hall 's marriage theorem can be used to show that a k-regular bipartite graph contains a perfect matching.
Every bipartite graph is of class 1, and almost all random graphs are of class 1.
In a perfect claw-free graph, the neighborhood of any vertex forms the complement of a bipartite graph.
Then, the LFSR sequence is decoded using the bipartite graph corresponding to the selected combination.
For instance, unboundedly chromatic graphs must also contain every possible finite bipartite graph as a subgraph.
A complete bipartite graph Km, n has a maximum matching of size min { m, n.
Like turbocodes, LDPC codes are amenable to representation by a bipartite graph.
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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
