-th mean behavior of solutions of stochastic differential equations under parametric perturbations.
constant gain state feedback stabilization of stochastic hybrid systems with Wiener process.
-type inequalities for the two-dimensional dyadic derivative
It is shown that the restricted maximal operator of the two-dimensional dyadic derivative of the dyadic integral is bounded from the two-dimensional dyadic Hardy-Lorentz space to (2/3 < p < ∞, 0 < q ≤ ∞) and is of weak type . As a consequence we show that the dyadic integral of a ∞ function is dyadically differentiable and its derivative is f a.e.
0n the Domain Of Attraction of Stable and of Extreme Value Distributions
1-Lipschitz aggregation operators and quasi-copulas
In the paper, binary 1-Lipschitz aggregation operators and specially quasi-copulas are studied. The characterization of 1-Lipschitz aggregation operators as solutions to a functional equation similar to the Frank functional equation is recalled, and moreover, the importance of quasi-copulas and dual quasi-copulas for describing the structure of 1-Lipschitz aggregation operators with neutral element or annihilator is shown. Also a characterization of quasi-copulas as solutions to a certain functional...
40 years of probability in Venezuela.
50 years sets with positive reach -- a survey.
(Annexe n° 1) Remarques sur l'exposé d'Assouad (n° XVI)
(Appendice n°1) Sufficiently rich sets of stopping times, measurable cluster points and submartingales
(Conférence n°3) Applications radonifiantes dans l'espace des séries convergentes
(Conférence n°4) Accouplement de processus linéaires. Images de probabilités cylindriques par certaines applications non linéaires
∈-entropy of sets of probability distribution functions and their Fourier-Stieltjes transforms
(Homogeneous) markovian bridges
(Homogeneous) Markov bridges are (time homogeneous) Markov chains which begin at a given point and end at a given point. The price to pay for preserving the homogeneity is to work with processes with a random life-span. Bridges are studied both for themselves and for their use in describing the transformations of Markov chains: restriction on a random interval, time reversal, time change, various conditionings comprising the confinement in some part of the state space. These bridges lead us to look...
Łukasiewicz tribes are absolutely sequentially closed bold algebras
We show that each sequentially continuous (with respect to the pointwise convergence) normed measure on a bold algebra of fuzzy sets (Archimedean -algebra) can be uniquely extended to a sequentially continuous measure on the generated Łukasiewicz tribe and, in a natural way, the extension is maximal. We prove that for normed measures on Łukasiewicz tribes monotone (sequential) continuity implies sequential continuity, hence the assumption of sequential continuity is not restrictive. This yields...
“Minimal length” multi-channel
(Nonsymmetric) Dirichlet operators on : existence, uniqueness and associated Markov processes
⊗-product of Markov matrices.
In this paper we introduce a ⊗-operation over Markov transition matrices, in the context of subshift of finite type, reproducing symbolic properties of the iterates of the critical point on a one-parameter family of unimodal maps. To the *-product between kneading sequences we associate a ⊗-product between the corresponding Markov matrices.
«Type» des espaces normés
[unknown]
"Zero-two'' law for conservative Markov operators