Applications of Graph Coloring
Applications of Graph Coloring
A graph G is a mathematical structure consisting of two sets V(G) (vertices of G) and E(G) (edges of G). Proper coloring of a graph is an assignment of colors either to the vertices of the graphs, or to the edges, in such a way that adjacent vertices / edges are colored differently. This paper discusses coloring and operations on graphs with Mathematica and webMathematica. We consider many classes of graphs to color with applications. We draw any graph and also try to show whether it has an Eulerian and Hamiltonian cycles by using our package ColorG.
Hamiltonians, Graph theory, Eulerian cycles, Computational science, Computational methods, Computer applications, Mathematical techniques, Graph coloring, Hamiltonian cycles
Hamiltonians, Graph theory, Eulerian cycles, Computational science, Computational methods, Computer applications, Mathematical techniques, Graph coloring, Hamiltonian cycles
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