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Citation(s) in
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6
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PROBABILITY THEORY AND RELATED FIELDS (2)
ANNALES DE L'INSTITUT HENRI POINCARÉ, PROBABILITÉS ET STATISTIQUES (1)
ELECTRONIC JOURNAL OF PROBABILITY (1)
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1
Li Z
, Pardoux E, Wakolbinger A. The Height Process of a Continuous-State Branching Process with Interaction.
J THEOR PROBAB
2020. [DOI:
10.1007/s10959-020-01054-5
]
[
Citation(s) in
RCA
: 0
]
[
Impact Index Per Article: 0
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[Indexed: 10/23/2022]
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2
LE V
. Reflected Brownian motion with a drift that depends on its local time.
Stat Probab Lett
2019. [DOI:
10.1016/j.spl.2019.06.022
]
[
Citation(s) in
RCA
: 0
]
[
Impact Index Per Article: 0
]
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[Indexed: 11/15/2022]
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3
Dávila Felipe M
, Lambert A. Branching processes seen from their extinction time via path decompositions of reflected Lévy processes.
ELECTRON J PROBAB
2018. [DOI:
10.1214/18-ejp221
]
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Citation(s) in
RCA
: 0
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Impact Index Per Article: 0
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[Indexed: 11/19/2022]
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4
Berestycki J
, Fittipaldi MC, Fontbona J. Ray–Knight representation of flows of branching processes with competition by pruning of Lévy trees.
Probab Theory Relat Fields
2017. [DOI:
10.1007/s00440-017-0819-4
]
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Citation(s) in
RCA
: 8
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Impact Index Per Article: 1.1
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[Indexed: 11/28/2022]
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5
Ba M
, Pardoux E. Branching processes with interaction and a generalized Ray–Knight Theorem.
ANNALES DE L'INSTITUT HENRI POINCARÉ, PROBABILITÉS ET STATISTIQUES
2015. [DOI:
10.1214/14-aihp621
]
[
Citation(s) in
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: 12
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Impact Index Per Article: 1.3
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[Indexed: 11/19/2022]
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6
“Trees under attack”: a Ray–Knight representation of Feller’s branching diffusion with logistic growth.
Probab Theory Relat Fields
2012. [DOI:
10.1007/s00440-011-0408-x
]
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Citation(s) in
RCA
: 5
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[
Impact Index Per Article: 0.4
]
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[Indexed: 10/14/2022]
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