The principle of variation for relativistic quantum particles
Quantum stochastic calculus for the uniform measure and Boolean convolution
Martingales d'Azéma asymétriques. Description élémentaire et unicité
Some remarks on the martingales satisfying the structure equation [X,X] t =t+∫ 0 t βX s - dX s
Une caractérisation des martingales d'Azéma bidimensionnelles de type (II)
Correction à un article d'Attal et Émery sur « les martingales d'Azéma bidimensionnelles »
A discrete approach to the chaotic representation property
On equivalent martingale measures with bounded densities
A teacher's note on no-arbitrage criteria
Hermite martingales
A martingale proof of the theorem by Jessen, Marcinkiewicz and Zygmund on strong differentiation of integrals
A simple proof of the L p continuity of the higher order Riesz transforms with respect to the gaussian measure γ d
Logarithmic Sobolev inequalities for unbounded spin systems revisited
On the martingale problem for super-brownian motion
Coalescence of skew brownian motions
Canonical lift and exit law of the fundamental diffusion associated with a kleinian group
Genericity in deterministic and stochastic differential equations
Backward stochastic differential equations in a Lie group
Filtrations quotients de la filtration brownienne
On Vershik's standardness criterion and Tsirelson's notion of cosiness
On weak convergence of filtrations
Occupation times of Lévy processes as quadratic variations
Some consequences of the cyclic exchangeability property for exponential functionals of Lévy processes
Principal values of the integral functionals of brownian motion : existence continuity and an extension of Itô's formula
From Tanaka's formula to Ito's formula : distributions, tensor products and local times
On Ito's formula of Föllmer and Protter
On a triplet of exponential brownian functionals
On a new Wiener-Hopf factorization by Alili and Doney
Are squared Bessel bridges infinitely divisible
Modifications : “Some invariance properties (of the laws) of Ocone's martingales”
Erratum : “Laws of the iterated logarithm for the brownian snake”