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SUMMARY:Infinitely ramified point measure and branching Lévy process - Ba
stien Mallein (Paris 13)
DTSTART;VALUE=DATE-TIME:20190128T120000Z
DTEND;VALUE=DATE-TIME:20190128T130000Z
UID:https://talks.ox.ac.uk/talks/id/e7aeb00f-87c1-41cd-ad2c-17605c7afe44/
DESCRIPTION:An infinitely ramified point measure is a random point measure
that can be written as the terminal value of a branching random walk of a
ny length. This is the equivalent\, in branching processes theory\, to the
notion of infinitely divisible random variables for real-valued random va
riables. In this talk\, we show a connexion between infinitely ramified po
int measures and branching Lévy processes\, a continuous-time particle sy
stem on the real line\, in which particles move according to independent L
évy processes\, and give birth to children in a Poisson fashion.\n\nSpeak
ers:\nBastien Mallein (Paris 13)
LOCATION:Mathematical Institute\, Woodstock Road OX2 6GG
TZID:Europe/London
URL:https://talks.ox.ac.uk/talks/id/e7aeb00f-87c1-41cd-ad2c-17605c7afe44/
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DESCRIPTION:Talk:Infinitely ramified point measure and branching Lévy pro
cess - Bastien Mallein (Paris 13)
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