Aug 14, 2006 · In this paper, we show that any n-edge tree can be 2-decomposed (and 3-decomposed) within at most ⌈1.44 log n⌉ (and ⌈log n⌉ respectively) levels ...
Tree edge decomposition with an application to minimum ultrametric ...
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In this paper, we show that any n-edge tree can be 2-decomposed (and 3-decomposed) within at most ⌈1.44 log n⌉ (and ⌈log n⌉ respectively) levels. Extreme ...
A k-decomposition of a tree is a process in which the tree is recursively partitioned into k edge-disjoint subtrees until each subtree contains only one ed.
In this paper, we show that any n-edge tree can be 2-decomposed (and 3-decomposed) within at most ⌈1.44 log n⌉ (and ⌈log n⌉ respectively) levels. Extreme ...
In this paper, we show that any n-edge tree can be 2-decomposed (and 3-decomposed) within at most ⌈1.44 log n⌉ (and ⌈log n⌉ respectively) levels. Extreme ...
Tree edge decomposition with an application to minimum ultrametric tree approximation · Journal of Combinatorial Optimization 12(3): 217-230 · 2006 · Related ...
Bibliographic details on Tree edge decomposition with an application to minimum ultrametric tree approximation.
Tree edge decomposition with an application to minimum ultrametric tree approximation. Chia-Mao Huang; Bang Ye Wu; Chang-Biau Yang. OriginalPaper 14 August 2006 ...
We investigated the problem how many levels it is sufficient to decompose the edges of a tree. In this paper, we show that any n-edge tree can be 2-decomposed ( ...
Jun 3, 2024 · Given a graph G=(V,E), what is the minimum number of edge-disjoint trees needed to cover G? How can we find such a decomposition?
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