3 citations · 10 across the 7 of their papers we have counts for
8 papers
Infinite-dimensional diffusions and depletion interaction for a model of colloids
Myriam Fradon, Alexander Zass
We consider infinite-dimensional random diffusion dynamics for the Asakura--Oosawa model of interacting hard spheres of two different sizes. We construct a solution to the correspo…
Diffusion dynamics for an infinite system of two-type spheres and the associated depletion effect
Myriam Fradon, Julian Kern, Sylvie Roelly +1
We consider a random diffusion dynamics for an infinite system of hard spheres of two different sizes evolving in , its reversible probability measure, and its projec…
Asymptotic normality of simultaneous estimators of cyclic long-memory processes
Antoine Ayache, Myriam Fradon, Ravindi Nanayakkara +1
Spectral singularities at non-zero frequencies play an important role in investigating cyclic or seasonal time series. The publication [2] introduced the generalized filtered metho…
Estimation of seasonal long-memory parameters
Huda Mohammed Alomari, Antoine Ayache, Myriam Fradon +1
This paper studies seasonal long-memory processes with Gegenbauer-type spectral densities. Estimates for singularity location and long-memory parameters based on general filter tra…
Long time behavior of stochastic hard ball systems
Patrick Cattiaux, Myriam Fradon, Alexei M. Kulik +1
We study the long time behavior of a system of Brownian hard balls, living in for , submitted to a mutual attraction and to elastic collisions.
SDE with oblique reflection on domains defined by multiple constraints
Myriam Fradon
We present simple assumptions on the constraints defining a hard core dynamics for the associated reflected stochastic differential equation to have a unique strong solution. Time-…
Infinitely many Brownian globules with Brownian radii
Myriam Fradon, Sylvie Roelly
We consider an infinite system of non overlapping globules undergoing Brownian motions in R^3. The term globules means that the objects we are dealing with are spherical, but with…
Brownian Dynamics of Globules
Myriam Fradon
We prove the existence and uniqueness of a strong solution of a stochastic differential equation with normal reflection representing the random motion of finitely many globules. Ea…