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View all- Ernvall JNevalainen O(1984)Estimating the length of minimal spanning trees in compression of filesBIT10.1007/BF0193451224:1(19-32)Online publication date: 1-Mar-1984
Given $n$ points in the plane, the degree-$K$ spanning-tree problem asks for a spanning tree of minimum weight in which the degree of each vertex is at most $K$. This paper addresses the problem of computing low-weight degree-$K$ spanning trees for $K>2$...
Given n points in the Euclidean plane, the degree-@d minimum spanning tree (MST) problem asks for a spanning tree of minimum weight in which the degree of each vertex is at most @d. The problem is NP-hard for 2@__ __@d@__ __3, while the NP-hardness of ...
Message broadcasting in networks can be efficiently carried over spanning trees. A set of spanning trees in the same network is node independent if two conditions are satisfied. First, all trees are rooted at the same node r. Second, for every node u in ...
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