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In this work, we study the δ \delta -chromatic number of a graph, which is the chromatic number of the δ \delta -complement of a graph. We give a structure of the δ \delta -complements and sharp bounds on the δ \delta -chromatic numbers of the Cartesian products of graphs. Furthermore, we compute the δ \delta -chromatic numbers of various classes of Cartesian product graphs, including the Cartesian products among cycles, paths, and stars.
In this work, we study the δ \delta -chromatic number of a graph, which is the chromatic number of the δ \delta -complement of a graph. We give a structure of the δ \delta -complements and sharp bounds on the δ \delta -chromatic numbers of the Cartesian products of graphs. Furthermore, we compute the δ \delta -chromatic numbers of various classes of Cartesian product graphs, including the Cartesian products among cycles, paths, and stars.
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