- Centre National de la Recherche ScientifiqueFR1.2k papers
- Institut Élie Cartan de LorraineFR874 papers
- Institut Jean LamourFR378 papers
- Laboratoire Lorrain de Recherche en Informatique et ses ApplicationsFR277 papers
- Institut national de recherche en sciences et technologies du numériqueFR174 papers
- Laboratoire de Physique et Chimie ThéoriquesFR148 papers
- Université Paris-SaclayFR115 papers
- CRANFR110 papers
- Sorbonne UniversitéFR85 papers
- Institut Universitaire de FranceFR61 papers
- Université de StrasbourgFR56 papers
- Laboratoire Énergies & Mécanique Théorique et AppliquéeFR54 papers
9 papers · 2 filters
On the excursion theory for linear diffusions
Paavo Salminen, Pierre Vallois, Marc Yor
We present a number of important identities related to the excursion theory of linear diffusions. In particular, excursions straddling an independent exponential time are studied i…
Trees and asymptotic developments for fractional stochastic differential equations
Andreas Neuenkirch, Ivan Nourdin, Andreas Rößler +1
In this paper we consider a n-dimensional stochastic differential equation driven by a fractional Brownian motion with Hurst parameter H>1/3. After solving this equation in a rathe…
Quelques approximations du temps local brownien
Blandine Berard Bergery, Pierre Vallois
We give some approximations of the local time process at level of the real Brownian motion . We prove that $ \frac{2}ε\int_0^{t} X_{(u+ε)\wedge…
Localized large sums of random variables
Kevin Ford, Gerald Tenenbaum
We study large partial sums, localized with respect to the sums of variances, of a sequence of centered random variables. An application is given to the distribution of prime facto…
On the absolute continuity of Lévy processes with drift
Ivan Nourdin, Thomas Simon
We consider the problem of absolute continuity for the one-dimensional SDE \[X_t=x+\int_0^ta(X_s) ds+Z_t,\] where is a real Lévy process without Brownian part and a functio…
Large deviations and a Kramers' type law for self-stabilizing diffusions
Samuel Herrmann, Peter Imkeller, Dierk Peithmann
We investigate exit times from domains of attraction for the motion of a self-stabilized particle traveling in a geometric (potential type) landscape and perturbed by Brownian nois…