Given a graph G, the Minimum Dominating Trail Set (MDTS) problem consists in finding a minimum cardinality collection of pairwise edge-disjoint trails such that each edge of G has at least one endvertex on some trail. The MDTS problem is NP-hard for general graphs. In this paper an algorithmic approach for the MDTS problem on (two-terminal) series parallel graphs is presented.
Detti, P., Meloni, C., Pranzo, M. (2004). Minimum dominating trail set for two-terminal series parallel graphs. ELECTRONIC NOTES IN DISCRETE MATHEMATICS, 17(20), 117-122 [10.1016/j.endm.2004.03.014].
Minimum dominating trail set for two-terminal series parallel graphs
DETTI P.;PRANZO M.
2004-01-01
Abstract
Given a graph G, the Minimum Dominating Trail Set (MDTS) problem consists in finding a minimum cardinality collection of pairwise edge-disjoint trails such that each edge of G has at least one endvertex on some trail. The MDTS problem is NP-hard for general graphs. In this paper an algorithmic approach for the MDTS problem on (two-terminal) series parallel graphs is presented.
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https://hdl.handle.net/11365/10940
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