By Huang Y., Gao X., Zhang Z.
This paper provides a (10 + ε)-approximation set of rules to compute minimum-weight hooked up dominating set (MWCDS) in unit disk graph. MWCDS is to pick a vertex subset with minimal weight for a given unit disk graph, such that every vertex of the graph is contained during this subset or has a neighbor during this subset. in addition to, the subgraph triggered by way of this vertex subset is hooked up. Our set of rules consists of 2 levels: the 1st section computes a dominating set, which has approximation ratio 6 + ε (ε is an arbitrary confident number), whereas the second one section connects the dominating units computed within the first section, which has approximation ratio four.
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