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Two T -colorings of a graph for T = {0, 1, 4}

In graph theory, a T-Coloring of a graph

G=(V,E)

, given the set T of nonnegative integers containing 0, is a function

c:V(G)

of colors (positive integers) to the vertices of G such that if

(u,w)E(G)|c(u)c(w)|T

.[1] In simple words, the distance between two colors of adjacent vertices must not belong to fixed set T. The concept was introduced by William K. Hale.[2] If T = {0} it reduces to common vertex coloring.

The complementary coloring of T-coloring c, denoted c is defined for each vertex v of G by
c(v)=s+1c(v)
where s is the largest color assigned to a vertex of G by the c function.[1]

T-chromatic number

The T-chromatic number χT(G) is the minimum number of colors that can be used in a T-coloring of G. The T-chromatic number is equal to the chromatic number. χT(G)=χ(G).[3]

Proof

Every T-coloring of G is also a vertex coloring of G, so χT(G)χ(G). Suppose that χ(G)=k and r=max(T).
Given a common vertex k-coloring function c:V(G) using the colors 1, 2,..,k. We define d:V(G) as
d(v)=(r+1)c(v)
For every two adjacent vertices u and w of G,
|d(u)d(w)|=|(r+1)c(u)(r+1)c(w)|
=(r+1)|c(u)c(w)|r+1
so |d(u)d(w)|T.
Therefore d is a T-coloring of G. Since d uses k colors, χT(G)k=χ(G).
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References

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  2. W. K. Hale, Frequency assignment: Theory and applications. Proc. IEEE 68 (1980) 1497-1514.
  3. M. B. Cozzens and F. S. Roberts, T -colorings of graphs and the Channel Assignment Problem. Congr. Numer. 35 (1982) 191-208.