Convergence in law of the minimum of a branching random walk
By Élie Aïdékon. 2013
49 citations recorded by the source corpus.
Subfields: Management Science and Operations Research, Mathematical Physics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/91e9c9028c578e18640f1ad56b27fae30cac577a
How researchers see this paper
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In Management Science and Operations Research
- Ofer Zeitouni
- Rémi Rhodes
- Maury Bramson
- Jian Ding
- Vincent Vargas
- David Belius
- L. Arguin
- Joseph Najnudel
In Mathematical Physics
- Ofer Zeitouni
- L. Arguin
- David Belius
- Jian Ding
- Joseph Najnudel
- P. Bourgade
- Maury Bramson
- Rémi Rhodes
In Statistics and Probability
Citations in the corpus
- Maximum of the Characteristic Polynomial of Random Unitary Matrices (2015, background): “[9]) follows closely the one used for branching random walks. This started with the seminal work of Bramson [12] for branching Brownian motion and was later extended to general branching random walks [2,3,5,14,15]. Log-correlated models are closely related to Gaussian Multiplicative chaos, see [40] ”
- Gaussian multiplicative chaos and applications: A review (2013, background): “By analogy with the branching random walk case ([4]), it is conjectured in [58] : Conjecture 6.”
- Convergence in law of the maximum of nonlattice branching random walk (2014, methodology): “In a seminal paper, Aı̈dekon [2] demonstrated convergence of η∗ n in law, after recentering, and gave a representation of the limit.”