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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 6 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 11 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 6 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 10 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 9 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