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Binary branching processes with Moran type interactions

• Authors : Cox, Alexander, M.G; Horton, E; Villemonais, D ...

Subjects: interacting particle systems; branching processes; many-to-one

• Source: ISSN: 0246-0203.

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Marginal dynamics of interacting diffusions on unimodular Galton–Watson trees.

• Authors : Lacker, Daniel¹ (AUTHOR) ; Ramanan, Kavita² (AUTHOR); Wu, Ruoyu³ (AUTHOR)

• Source: Probability Theory & Related Fields. Dec2023, Vol. 187 Issue 3/4, p817-884. 68p.

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Asymptotic moments of spatial branching processes.

• Authors : Gonzalez, Isaac¹ (AUTHOR); Horton, Emma² (AUTHOR); Kyprianou, Andreas E.¹ (AUTHOR)

• Source: Probability Theory & Related Fields. Dec2022, Vol. 184 Issue 3/4, p805-858. 54p.

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Fleming–Viot couples live forever.

• Authors : Kwaśnicki, Mateusz¹ (AUTHOR)

• Source: Probability Theory & Related Fields. Apr2024, Vol. 188 Issue 3/4, p1385-1408. 24p.

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Defective Galton–Watson processes.

• Authors : Sagitov, Serik¹ (AUTHOR); Minuesa, Carmen² (AUTHOR)

• Source: Stochastic Models. 2017, Vol. 33 Issue 3, p451-472. 22p.

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Explicit formulas for a continuous stochastic maturation model. Application to anticancer drug pharmacokinetics/pharmacodynamics.

• Authors : Chafai, Djalil; Concordet, Didier;

Subjects: stochastic modelling; Markov processes; inhomogeneous Markov processes

• Source: ISSN: 1532-6349.

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The Brownian cactus II: upcrossings and local times of super-Brownian motion.

• Authors : Le Gall, Jean-François¹

• Source: Probability Theory & Related Fields. Jun2015, Vol. 162 Issue 1/2, p199-231. 33p.

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A central limit theorem for biased random walks on Galton–Watson trees.

• Authors : Peres, Yuval^1,2; Zeitouni, Ofer^3,4,5

• Source: Probability Theory & Related Fields. Mar2008, Vol. 140 Issue 3/4, p595-629. 35p. 3 Diagrams.

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Constructing Population Processes with Specified Quasi-Stationary Distributions.

• Authors : O'Neill, PhilipD.¹ (AUTHOR)

• Source: Stochastic Models. Aug2007, Vol. 23 Issue 3, p439-449. 11p.

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Convergence of genealogies through spinal decomposition with an application to population genetics.

• Authors : Foutel-Rodier, Félix¹ (AUTHOR) ; Schertzer, Emmanuel² (AUTHOR)

• Source: Probability Theory & Related Fields. Dec2023, Vol. 187 Issue 3/4, p697-751. 55p.

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