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» On the Number of t-Ary Trees with a Given Path Length
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ALGORITHMICA
2006
74views more  ALGORITHMICA 2006»
13 years 4 months ago
On the Number of t-Ary Trees with a Given Path Length
We show that the number of t-ary trees with path length equal to p is t h(t-1) tp log2 p(1+o(1)) , where h(x)=-x log2 x-(1-x) log2(1-x) is the binary entropy function. Besides its...
Gadiel Seroussi
ISAAC
2003
Springer
95views Algorithms» more  ISAAC 2003»
13 years 10 months ago
Finding a Length-Constrained Maximum-Density Path in a Tree
Let T = (V, E, w) be an undirected and weighted tree with node set V and edge set E, where w(e) is an edge weight function for e ∈ E. The density of a path, say e1, e2, . . . , e...
Rung-Ren Lin, Wen-Hsiung Kuo, Kun-Mao Chao
DAM
2000
199views more  DAM 2000»
13 years 4 months ago
Approximation algorithms for the shortest total path length spanning tree problem
Given an undirected graph with a nonnegative weight on each edge, the shortest total path length spanning tree problem is to
Bang Ye Wu, Kun-Mao Chao, Chuan Yi Tang
FODO
1989
Springer
268views Algorithms» more  FODO 1989»
13 years 9 months ago
The Path Length of Binary Trees
We further refine the bounds on the path length of binary trees of a given size by considering not only the size of a binary tree, but also its height and fringe thickness (the d...
Rolf Klein, Derick Wood
RSA
2011
106views more  RSA 2011»
12 years 7 months ago
Distances between pairs of vertices and vertical profile in conditioned Galton-Watson trees
We consider a conditioned Galton–Watson tree and prove an estimate of the number of pairs of vertices with a given distance, or, equivalently, the number of paths of a given leng...
Luc Devroye, Svante Janson