ON A CLASS OF GRAPHS WITH LARGE TOTAL DOMINATION NUMBER

On a Class of Graphs with Large Total Domination Number

Let $gamma(G)$ and $gamma_t(G)$ denote the domination number and the total domination number, respectively, of a graph $G$ with no isolated vertices.It is Soaps well-known that $gamma_t(G) leq 2gamma(G)$.We provide a characterization of a large family of graphs (including chordal graphs) satisfying $gamma_t(G)= 2gamma(G)$, strictly generalizing the

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L-selectin and skin damage in systemic sclerosis.

BackgroundL-selectin ligands are induced on the endothelium of inflammatory sites.L-selectin expression on neutrophils and monocytes may mediate the primary adhesion of these cells at sites of inflammation by mediating the leukocyte-leukocyte interactions that facilitate their recruitment.L-selectin retains functional activity in its soluble form.L

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