1999
DOI: 10.1016/s0166-218x(98)00090-0
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Class Steiner trees and VLSI-design

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Cited by 41 publications
(29 citation statements)
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“…A variant of the GMST problem is the less restrictive At-Least GMST (LGMST) problem where more than one node is allowed to be connected from each cluster (Ihler, Reich, and Widmayer, 1999;Dror, Haouari, and Chaouachi, 2000). The GMST problem, as well as the LGMST problem, can further be considered as special cases of the Group Steiner Problem (GSP) introduced by Reich and Widmayer (1989).…”
mentioning
confidence: 99%
“…A variant of the GMST problem is the less restrictive At-Least GMST (LGMST) problem where more than one node is allowed to be connected from each cluster (Ihler, Reich, and Widmayer, 1999;Dror, Haouari, and Chaouachi, 2000). The GMST problem, as well as the LGMST problem, can further be considered as special cases of the Group Steiner Problem (GSP) introduced by Reich and Widmayer (1989).…”
mentioning
confidence: 99%
“…Being a generalized version of the Steiner Tree problem, the Group Steiner Tree (GST) problem is also NP-hard [3]. A general node-weighted Steiner Tree problem is an extension of the classical Steiner Tree problem, where nodes have non-zero cost.…”
Section: Time-complexity and Solution Of Sleep-route Problemmentioning
confidence: 99%
“…Other applications can be found in (Dror et al, 2000;Garg et al, 2000;Myung et al, 1995). Due to its practical and theoretical significance, a lot of research attention has been given to this problem (Chekuri et al, 2006;Dror et al, 2000;Duin et al, 2004;Feremans et al, 2001;Ferreira and Filho 2006;Garg et al, 2000;Houari and Chaouachi, 2006;Ihler et al, 1999;Salazar, 2000;Yang and Gillard, 2000). If     ∪ ⋯ ∪  and we are restricted to select exactly one node per group, the resulting problem becomes the generalized minimum spanning tree problem (GMSTP).…”
Section: Introductionmentioning
confidence: 99%