On exponential domination of the consecutive circulant graph

Michael Dairyko, Michael Young

For a graph $G,$ we consider $D\subset V(G)$ to be a porous exponential dominating set if $1\le {\sum }_{d\in D}$ ${\left(\frac{1}{2}\right)}^{\text{dist}(d,v)-1}$ for every $v \in…