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Note on the heights of random recursive trees and ...
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由 B Pittel 著作1994被引用 242 次 — A process of growing a random recursive tree Tn is studied. The sequence {Tn} is shown to be a sequence of “snapshots” of a Crump–Mode branching process.
Note on the Heights of Random Recursive Trees and ...
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由 B Pittel 著作1994被引用 242 次 — ABSTRACT. A process of growing a random recursive tree T,, is studied. The sequence { T,,} is shown to be a sequence of “snapshots” of a Crump-Mode ...
Note on the heights of random recursive trees and random m ...
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A process of growing a random recursive tree Tn is studied. The sequence {Tn} is shown to be a sequence of “snapshots” of a Crump–Mode branching process.
Note on the Heights of Random Recursive Trees and ...
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A process of growing a random recursive tree Tn is studied and the sequence is shown to be a sequence of “snapshots” of a Crump–Mode branching process, ...
On the Height of Random m-ary Search Trees
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由 L Devroye 著作1990被引用 44 次 — The purpose of this note is to extend those results to the case of m-ary search trees. For the random binary search tree, under the standard random permutation.
[PDF] On the Height of Random m-ary Search Trees
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Note on the Heights of Random Recursive Trees and Random m-ary Search Trees · Multiway Trees of Maximum and Minimum Probability under the Random Permutation ...
A note on the growth of random trees
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由 JD Biggins 著作1997被引用 26 次 — Abstract. We provide a unification and generalization of several recent results on the asymptotics, as the number of nodes increases, of the heights of trees ...
History and properties of random recursive trees
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由 V Wikström 著作2020 — “Note on the heights of random recursive trees and random m-ary search trees”. In: Random Structures &. Algorithms 5.2 (1994), pp. 337–347 ...
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Random recursive tree
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In probability theory, a random recursive tree is a rooted tree chosen uniformly at random from the recursive trees with a given number of vertices.
The height of scaled attachment random recursive trees
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由 L Devroye 著作2010被引用 5 次 — We study depth properties of a general class of random recursive trees where each node n attaches to the random node.