A branching process with coalescence to model random phylogenetic networks
Author:
Affiliation:
1. Institute for Theoretical Studies, ETH Zürich, 8092 Zürich, Switzerland http://www.normalesup.org/bienvenu
2. Université de Franche-Comté, CNRS, LmB, F-25000 Besançon, France https://duchamps.perso.math.cnrs.fr
Publisher
Institute of Mathematical Statistics
Reference49 articles.
1. Remco van der Hofstad, Random graphs and complex networks, vol. 1, Cambridge University Press, 2016.
2. Philippe Flajolet and Robert Sedgewick, Analytic combinatorics, cambridge University press, 2009.
3. Jean-François Le Gall, Random trees and applications, Probability surveys 2 (2005), 245–311.
4. Primitivo B Acosta-Humánez, José A Capitán, and Juan J Morales-Ruiz, Integrability of stochastic birth-death processes via differential Galois theory, Mathematical Modelling of Natural Phenomena 15 (2020), 70.
5. Louigi Addario-Berry, Luc Devroye, and Svante Janson, Sub-gaussian tail bounds for the width and height of conditioned Galton–Watson trees, The Annals of Probability 41 (2013), no. 2, 1072–1087.
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