Add to ORKGWe formulate a stochastic differential equation describing the Lagrangian environment process of a passive tracer in Ornstein-Uhlenbeck velocity fields. We subsequently prove a local existence and uniqueness result when the velocity field is regular. When the Ornstein-Uhlenbeck velocity field is only spatially Hölder continuous we construct and identify the probability law for the Lagranging process under a condition on the time correlation function and the Hölder exponent.Tracer dynamics Lagrangian canonical process
We develop a continuous time random walk (CTRW) approach for the evolution of Lagrangian velocities...
AbstractA class of linear parabolic differential equations on a bounded domain in Rn is obtained as ...
This paper deals with the relationship between two-dimensional parameter Gaussian random fields veri...
AbstractWe formulate a stochastic differential equation describing the Lagrangian environment proces...
Let V(t; x), (t; x) 2 RR be a time-space stationary d-dimensional Markovian and Gaussian random fi...
AbstractLet V(t,x), (t,x)∈R×Rd be a time–space stationary d-dimensional Markovian and Gaussian rando...
n this paper we prove the law of large numbers and central limit theorem for trajectories of a parti...
Abstract. We study the transport of a passive tracer particle in a steady strongly mixing flow with ...
16 pages, 3 figures,The dynamics of a tracer particle in a stationary driven granular gas is investi...
We consider transport properties for Gaussian, stationary, divergence free, random velocity fields i...
The principal aim of this thesis is to study various aspects of the evolution of some scalar or vect...
International audienceWe develop a continuous time random walk (CTRW) approach for the evolution of ...
We prove that the passive scalar field in the Ornstein-Uhlenbeck velocity field with wave-n...
In the present article we consider a motion of a passive tracer particle, whose trajectory satis es ...
AbstractA mathematical model of Lagrangian motions of a particle in turbulent flows is developed on ...
We develop a continuous time random walk (CTRW) approach for the evolution of Lagrangian velocities...
AbstractA class of linear parabolic differential equations on a bounded domain in Rn is obtained as ...
This paper deals with the relationship between two-dimensional parameter Gaussian random fields veri...
AbstractWe formulate a stochastic differential equation describing the Lagrangian environment proces...
Let V(t; x), (t; x) 2 RR be a time-space stationary d-dimensional Markovian and Gaussian random fi...
AbstractLet V(t,x), (t,x)∈R×Rd be a time–space stationary d-dimensional Markovian and Gaussian rando...
n this paper we prove the law of large numbers and central limit theorem for trajectories of a parti...
Abstract. We study the transport of a passive tracer particle in a steady strongly mixing flow with ...
16 pages, 3 figures,The dynamics of a tracer particle in a stationary driven granular gas is investi...
We consider transport properties for Gaussian, stationary, divergence free, random velocity fields i...
The principal aim of this thesis is to study various aspects of the evolution of some scalar or vect...
International audienceWe develop a continuous time random walk (CTRW) approach for the evolution of ...
We prove that the passive scalar field in the Ornstein-Uhlenbeck velocity field with wave-n...
In the present article we consider a motion of a passive tracer particle, whose trajectory satis es ...
AbstractA mathematical model of Lagrangian motions of a particle in turbulent flows is developed on ...
We develop a continuous time random walk (CTRW) approach for the evolution of Lagrangian velocities...
AbstractA class of linear parabolic differential equations on a bounded domain in Rn is obtained as ...
This paper deals with the relationship between two-dimensional parameter Gaussian random fields veri...