activity
20042018
most citedHow do random Fibonacci sequences grow?

13 citations · 43 across the 10 of their papers we have counts for

collaborators

11 papers

math.PR2018

Ergodic Poisson Splittings

Elise Janvresse, Emmanuel Roy, Thierry De La Rue

In this paper we study splittings of a Poisson point process which are equivariant under a conservative transformation. We show that, if the Cartesian powers of this transformation…

math.PR2015

Poisson suspensions and Sushis

Elise Janvresse, Emmanuel Roy, Thierry De La Rue

In this paper, we prove that ergodic point processes with moments of all orders, driven by particular infinite measure preserving transformations, have to be a superposition of shi…

math.DS2015

Invariant measures for Cartesian powers of Chacon infinite transformation

Elise Janvresse, Emmanuel Roy, Thierry De La Rue

We describe all boundedly finite measures which are invariant by Cartesian powers of an infinite measure preserving version of Chacon transformation. All such ergodic measures are…

math.PR2015★ 2 cited

Standardness of monotonic Markov filtrations

Elise Janvresse, Stéphane Laurent, Thierry De La Rue

We derive a practical standardness criterion for the filtration generated by a monotonic Markov process. This criterion is applied to show standardness of some adic filtrations.

math.CO2009

Transposition game

Elise Janvresse, Steve Kalikow, Thierry De La Rue

We introduce a two-player game, in which each player extends a given sequence by picking a free element in a domain D of the real line. The aim of the players is to control the par…

math.PR2008★ 6 cited

Growth rate for the expected value of a generalized random Fibonacci sequence

Elise Janvresse, Benoît Rittaud, Thierry De La Rue

A random Fibonacci sequence is defined by the relation g_n = | g_{n-1} +/- g_{n-2} |, where the +/- sign is chosen by tossing a balanced coin for each n. We generalize these sequen…