Ergodic theorems for linear operators on with strict topology
Espaces fonctionnels et théorèmes de I. Namioka
Exactness of expanding mappings
Flow equivalence, hyperbolic systems and a new zeta function for flows.
Generation of one-sided random dynamical systems by stochastic differential equations.
Gyration numbers for involutions of subshifts of finite type II.
Gyration numbers for involutions of subshifts of finite type I.
Image d'un homomorphisme et flot des poids d'une relation d'Équivalence mesurée.
Invariant measures and a linear model of turbulence
Invariant Measures and Minimal Sets of Horospherical Flows.
Invariant measures on the shift space
Invariant sub-σ-algebras for substitutions of constant length
Isomorphism of measure preserving transformations
Isomorphism of regular Morse dynamical systems
Law of the Iterated Logarithm for Tranisitive C... Anosov Flows and Semiflows over Maps of the Interval.
Mixing conditions for multivariate infinitely divisible processes with an application to mixed moving averages and the supOU stochastic volatility model
We consider strictly stationary infinitely divisible processes and first extend the mixing conditions given in Maruyama [Theory Probab. Appl. 15 (1970) 1–22] and Rosiński and Żak [Stoc. Proc. Appl. 61 (1996) 277–288] from the univariate to the d-dimensional case. Thereafter, we show that multivariate Lévy-driven mixed moving average processes satisfy these conditions and hence a wide range of well-known processes such as superpositions of Ornstein − Uhlenbeck (supOU) processes or (fractionally integrated)...
Nonsingular cocycles and piecewise linear time changes.
On a class of Monge-Ampére problems with non-homogeneous Dirichlet boundary condition.
On analytic flows on the torus which are disjoint from systems of probabilistic origin
We describe two methods of obtaining analytic flows on the torus which are disjoint from dynamical systems induced by some classical stationary processes.
On approach regions for the conjugate Poisson integral and singular integrals
Let ũ denote the conjugate Poisson integral of a function . We give conditions on a region Ω so that , the Hilbert transform of f at x, for a.e. x. We also consider more general Calderón-Zygmund singular integrals and give conditions on a set Ω so that is a bounded operator on , 1 < p < ∞, and is weak (1,1).