Beta-coalescents and continuous stable random trees

Beta-coalescents and continuous stable random trees

Coalescents with multiple collisions, also known as A-coalescents, were introduced by Pitman and Sagitov in 1999. These processes describe the evolution of particles that undergo stochastic coagulation in such a way that several blocks can merge at the same time to form a single block. In the case t...

Bibliografski detalji
Glavni autori:	Berestycki, J, Berestycki, N, Schweinsberg, J
Format:	Journal article
Jezik:	English
Izdano:	2007

Slični predmeti

Small-time behavior of beta coalescents
od: Berestycki, J, i dr.
Izdano: (2008)

Asymptotic sampling formulae for Λ-coalescents
od: Berestycki, J, i dr.
Izdano: (2014)

The Λ-coalescent speed of coming down from infinity
od: Berestycki, J, i dr.
Izdano: (2010)

A small-time coupling between Λ-coalescents and branching processes
od: Berestycki, J, i dr.
Izdano: (2014)

Exchangeable fragmentation-coalescence processes and their equilibrium measures
od: Berestycki, J
Izdano: (2004)

The genealogy of branching brownian motion with absorption
od: Berestycki, J, i dr.
Izdano: (2013)

Critical branching Brownian motion with absorption: survival probability
od: Berestycki, J, i dr.
Izdano: (2014)

Survival of Near-Critical Branching Brownian Motion
od: Berestycki, J, i dr.
Izdano: (2011)

Alpha-stable branching and beta-coalescents
od: Birkner, M, i dr.
Izdano: (2005)

A phase transition in the random transposition random walk
od: Nathanael Berestycki, i dr.
Izdano: (2003-01-01)

Ray–Knight representation of flows of branching processes with competition by pruning of Lévy trees
od: Berestycki, J, i dr.
Izdano: (2017)

Multifractal Spectra of Fragmentation Processes
od: Berestycki, J
Izdano: (2003)

Ranked fragmentations
od: Berestycki, J
Izdano: (2002)

Random recursive trees and the Bolthausen-Sznitman coalescent
od: Goldschmidt, C, i dr.
Izdano: (2005)

Random recursive trees and the Bolthausen-Sznitman coalescent
od: Goldschmidt, C
Izdano: (2005)

Coalescent simulation in continuous space.
od: Kelleher, J, i dr.
Izdano: (2013)

Diffusion processes and coalescent trees
od: Griffiths, R, i dr.
Izdano: (2010)

Branching Brownian motion with decay of mass and the nonlocal Fisher-KPP equation
od: Berestycki, J, i dr.
Izdano: (2019)

Global existence for a free boundary problem of Fisher-KPP type
od: Berestycki, J, i dr.
Izdano: (2019)

Traveling waves and homogeneous fragmentation
od: Berestycki, J, i dr.
Izdano: (2011)

Editorial
od: Berestycki Henri, i dr.
Izdano: (2017-02-01)

Derivative martingale of the branching Brownian motion in dimension d ≥ 1
od: Stasinski, R, i dr.
Izdano: (2021)

The number of accessible paths in the hypercube
od: Berestycki, J, i dr.
Izdano: (2015)

Accessibility percolation with backsteps
od: Berestycki, J, i dr.
Izdano: (2017)

Exact solution and precise asymptotics of a Fisher–KPP type front
od: Berestycki, J, i dr.
Izdano: (2017)

A new approach to computing the asymptotics of the position of Fisher-KPP fronts
od: Berestycki, J, i dr.
Izdano: (2018)

Coalescence in a random background
od: Barton, N, i dr.
Izdano: (2004)

A semi-elliptic system arising in the theory of superconductivity
od: Berestycki, H, i dr.
Izdano: (1994)

Large scale behaviour of the spatial Lambda-Fleming Viot process
od: Berestycki, N, i dr.
Izdano: (2013)

Continuum-sites stepping-stone models, coalescing exhcangeable partitions, and random trees
od: Donnelly, P, i dr.
Izdano: (1998)

A free boundary problem arising from branching Brownian motion with selection
od: Berestycki, J, i dr.
Izdano: (2021)

The almost-sure population growth rate in branching Brownian motion with a quadratic breeding potential
od: Berestycki, J, i dr.
Izdano: (2010)

Brownian bees in the infinite swarm limit
od: Berestycki, J, i dr.
Izdano: (2022)

METALS COALESCENCE AS A MECHANISM FOR NANOSOLDERING: SEARCHING STABLE CONFIGURATIONS
od: A.Yu. Kolosov, i dr.
Izdano: (2015-11-01)

Coalescent simulation in continuous space: algorithms for large neighbourhood size.
od: Kelleher, J, i dr.
Izdano: (2014)

The prolific backbone for supercritical superprocesses
od: Berestycki, J, i dr.
Izdano: (2011)

Branching Brownian motion with absorption and the all-time minimum of branching Brownian motion with drift
od: Berestycki, J, i dr.
Izdano: (2017)

Vanishing corrections for the position in a linear model of FKPP fronts
od: Berestycki, J, i dr.
Izdano: (2016)

Species tree inference by minimizing deep coalescences.
od: Cuong Than, i dr.
Izdano: (2009-09-01)

Modeling the propagation of riots, collective behaviors and epidemics
od: Henri Berestycki, i dr.
Izdano: (2022-01-01)