Proceedings of the Second Great Lakes Symposium on VLSI (1992)
Kalamazoo, MI, USA
Feb. 28, 1992 to Feb. 29, 1992
K. Makki , Dept. of Comput. Sci., Nevada Univ., Las Vegas, NV, USA
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 contained in 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 contained in 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.<
computational complexity, trees (mathematics)
K. Makki and N. Pissinou, "The Steiner tree problem with minimum number of vertices in graphs," Proceedings of the Second Great Lakes Symposium on VLSI(GLSV), Kalamazoo, MI, USA, , pp. 204-206.