Precise logarithmic asymptotics for the right tails of some limit random variables for random trees
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Publication:659772
DOI10.1007/s00026-009-0006-0zbMath1232.60021arXivmath/0701259OpenAlexW2077379817MaRDI QIDQ659772
Svante Janson, James Allen Fill
Publication date: 24 January 2012
Published in: Annals of Combinatorics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0701259
Brownian excursionlarge deviationsvariational problemsWiener indextail asymptoticsGalton-Watson treestotal path lengthsimply generated families of trees
Related Items (7)
On Tail Bounds for Random Recursive Trees ⋮ Several topological indices of random caterpillars ⋮ The Integral of the Supremum Process of Brownian Motion ⋮ Patterns in Random Permutations Avoiding the Pattern 132 ⋮ Cost functionals for large (uniform and simply generated) random trees ⋮ The sum of powers of subtree sizes for conditioned Galton-Watson trees ⋮ The Wiener Index of Random Digital Trees
Cites Work
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- Limiting distributions for additive functionals on Catalan trees
- The density of the ISE and local limit laws for embedded trees
- Left and right pathlengths in random binary trees
- Tauberian theorems of exponential type
- Excursions in Brownian motion
- A relation between Brownian bridge and Brownian excursion
- A large deviation principle for the Brownian snake
- The center of mass of the ISE and the Wiener index of trees
- Some asymptotic properties of the local time of the uniform empirical process
- The continuum random tree. III
- Transformations of Wiener integrals under translations
- Probability laws related to the Jacobi theta and Riemann zeta functions, and Brownian excursions
- Random cutting and records in deterministic and random trees
- The distribution of the maximum Brownian excursion
- The Distribution of Heights of Binary Trees and Other Simple Trees
- Gaussian Hilbert Spaces
- The Wiener Index of simply generated random trees
- The rotation correspondence is asymptotically a dilatation
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