Examples of 'graph coloring' in a sentence
Meaning of "graph coloring"
graph coloring": "Graph coloring is a concept in mathematics and computer science that refers to the assignment of colors to the vertices of a graph such that no two adjacent vertices have the same color. It is used in various applications, including scheduling, map coloring, and resource allocation. The phrase 'graph coloring' is primarily used in academic and technical contexts.
How to use "graph coloring" in a sentence
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graph coloring
A puzzle can be expressed as a graph coloring problem.
Graph coloring is still a very active field of research.
In this sense it is a direct generalization of graph coloring.
Global graph coloring register allocation.
An example of such an optimization problem is graph coloring.
Girth and graph coloring.
Chromatic graph theory is the theory of graph coloring.
A graph coloring method can color this parameter graph.
Vertex coloring is the starting point of graph coloring.
Graph coloring enjoys many practical applications as well as theoretical challenges.
Complete graphs and graph coloring.
Graph coloring problem.
The problem of assigning frequencies is a graph coloring problem.
Graph coloring algorithm.
It is a generalization of ordinary graph coloring.
See also
Graph coloring is one of the most effectiveness approaches to perform register allocation.
Edge colorings are one of several different types of graph coloring.
Distributed graph coloring.
This work introduced an efficient parallel technique for graph coloring.
Fractional graph coloring can be viewed as the linear programming relaxation of traditional graph coloring.
The decision process is made through a graph coloring method.
According to the graph coloring technique, a graph is described by vertices and edges.
This forms the basis of many algorithms for graph coloring.
Perhaps the most famous graph coloring question is the four-color theorem.
Pseudoforests also play a key role in parallel algorithms for graph coloring and related problems.
A simple algorithm for graph coloring is easy to describe, but potentially extremely expensive to run.
Experts disagree about how close the researchers have come to a perfect graph coloring theorem.
The graph coloring problem, A neuronal network approach.
See the Hadwiger conjecture for other problems and results relating graph coloring to graph minors.
Thus, if graph coloring parameterised by the number of colors were in FPT, then P NP.
Tree-depth may also be defined using a form of graph coloring.
Fox n-coloring Graph coloring.
Much research about triangle-free graphs has focused on graph coloring.
Additionally, Ek-Set Splitting equals non-monochromatic graph coloring of k-uniform hypergraphs.
The Erdős-Faber-Lovász conjecture is another unproven statement relating graph coloring to cliques.
The Erdős - Faber - Lovász conjecture is another unproven statement relating graph coloring to cliques.
For this purpose, we proposed 2 methods based on graph coloring.
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