Title :
The Steiner tree problem with minimum number of vertices in graphs
Author :
Makki, Kia ; Pissinou, Niki
Author_Institution :
Dept. of Comput. Sci., Nevada Univ., Las Vegas, NV, USA
Abstract :
The Steiner tree problem is to find a tree in a connected undirected distance graph G=(V, E, d) which spans a given set S⊆V. The minimum Steiner tree for G and S is a tree which spans S with a minimum total distance on its edges. The authors consider a special case of the Steiner tree problem in graphs. For this problem they assume that the underlying graph G does not have any direct edge between the vertices in S⊆V. The problem is to find a tree in G which spans the vertices in S and uses minimum number of vertices in V-S
Keywords :
computational complexity; trees (mathematics); Steiner tree problem; connected undirected distance graph; Algorithm design and analysis; Approximation algorithms; Communication networks; Computer science; Routing; Steiner trees; Transportation; Tree graphs; Very large scale integration; Wire;
Conference_Titel :
VLSI, 1992., Proceedings of the Second Great Lakes Symposium on
Conference_Location :
Kalamazoo, MI
Print_ISBN :
0-8186-2610-0
DOI :
10.1109/GLSV.1992.218344