Inversions in Split Trees and Conditional Galton–Watson Trees
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Publication:5222541
DOI10.1017/S0963548318000512zbMath1434.60038WikidataQ129001593 ScholiaQ129001593MaRDI QIDQ5222541
Xing Shi Cai, Fiona Skerman, Tony Johansson, Cecilia Holmgren, Svante Janson
Publication date: 6 April 2020
Published in: Combinatorics, Probability and Computing (Search for Journal in Brave)
Related Items (5)
Scaling limits of discrete snakes with stable branching ⋮ \(k\)-cut on paths and some trees ⋮ Embedding small digraphs and permutations in binary trees and split trees ⋮ Асимптотические свойства числа инверсий в случайном лесе ⋮ Split trees -- a unifying model for many important random trees of logarithmic height: a brief survey
Uses Software
Cites Work
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- Novel characteristics of split trees by use of renewal theory
- The total path length of split trees
- The continuum random tree. I
- Some average measures in m-ary search trees
- On the analysis of linear probing hashing
- On the expected height of fringe-blanced trees
- Quad trees: A data structure for retrieval by composite keys
- A note on ``State spaces of the snake and its tour: convergence of the discrete snake by J.-F. Marckert and A. Mokkadem
- A general limit theorem for recursive algorithms and combinatorial structures
- Heavy subtrees of Galton-Watson trees with an application to Apollonian networks
- The center of mass of the ISE and the Wiener index of trees
- The contraction method for recursive algorithms
- On the analysis of stochastic divide and conquer algorithms
- Limiting distributions for the number of inversions in labelled tree families
- Sub-Gaussian tail bounds for the width and height of conditioned Galton-Watson trees
- Embedding small digraphs and permutations in binary trees and split trees
- Sub-exponential tail bounds for conditioned stable Bienaymé-Galton-Watson trees
- The continuum random tree. III
- Central and local limit theorems applied to asymptotic enumeration
- On a multivariate contraction method for random recursive structures with applications to Quicksort
- Asymptotic normality of fringe subtrees and additive functionals in conditioned Galton-Watson trees
- A limiting distribution for the number of cuts needed to isolate the root of a random recursive tree
- Locally balanced binary trees
- Analysis of the space of search trees under the random insertion algorithm
- Universal Limit Laws for Depths in Random Trees
- On the internal path length ofd-dimensional quad trees
- The Wiener Index of simply generated random trees
- m‐ary Search trees when m ≥ 27: A strong asymptotics for the space requirements
- New results on the size of tries
- Enumeration of trees by inversions
- Probabilistic Methods in Combinatorial Analysis
- Random Recursive Trees and Preferential Attachment Trees are Random Split Trees
- A study of large fringe and non-fringe subtrees in conditional Galton-Watson trees
- File structures using hashing functions
- The inversion enumerator for labeled trees
- A limit theorem for “quicksort”
- Probability: A Graduate Course
- Probability
- Quicksort
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