v2: the approach has been further simplified, only basic differential calculus is in fact needed instead of basic PDE.We propose a simple approach to a problem introduced by Galatolo and Pollicott, consisting in perturbing a dynamical system in order for its absolutely continuous invariant measure to change in a prescribed way. Instead of using transfer operators, we observe that restricting to an infinitesimal conjugacy already yields a solution. This allows us to work in any dimension and dispense from any dynamical hypothesis. In particular, we don’t need to assume hyperbolicity to obtain a solution, although expansion moreover ensures the existence of an infinite-dimensional space of solutions
In this article the authors investigated the existence of solutions for the linear thennoelastic sys...
AbstractWe consider the incompressible Euler equations in a (possibly multiply connected) bounded do...
AbstractWe propose a time discretization of the Navier–Stokes equations inspired by the theory of gr...
International audienceThis paper is devoted to the analysis of non-negative solutions for a generali...
AbstractWe study the asymptotic behaviour of the solutions of linear parabolic Dirichlet problems wh...
International audienceIn this article, we discuss formal invariants of singularly-perturbed linear d...
We study the existence of solutions of the nonlinear problem \begin{equation}\label{0.1} \left\{ \be...
AbstractApproximations to a solution and its derivatives of a boundary value problem of an nth order...
International audienceThis paper is devoted to confront two different approaches to the problem of d...
We consider C^2 families of C^4 unimodal maps f_t whose critical point is slowly recurrent, and we s...
AbstractWe prove a result on the preservation of the pathwise uniqueness property for the adapted so...
AbstractThe purpose of this paper is to prove well-posedness for a problem that describes the dynami...
The article begins with a quantitative version of the martingale central limit theorem, in terms of ...
In this article the authors investigated the existence of solutions for the linear thennoelastic sys...
In this article the authors investigated the existence of solutions for the linear thennoelastic sys...
In this article the authors investigated the existence of solutions for the linear thennoelastic sys...
AbstractWe consider the incompressible Euler equations in a (possibly multiply connected) bounded do...
AbstractWe propose a time discretization of the Navier–Stokes equations inspired by the theory of gr...
International audienceThis paper is devoted to the analysis of non-negative solutions for a generali...
AbstractWe study the asymptotic behaviour of the solutions of linear parabolic Dirichlet problems wh...
International audienceIn this article, we discuss formal invariants of singularly-perturbed linear d...
We study the existence of solutions of the nonlinear problem \begin{equation}\label{0.1} \left\{ \be...
AbstractApproximations to a solution and its derivatives of a boundary value problem of an nth order...
International audienceThis paper is devoted to confront two different approaches to the problem of d...
We consider C^2 families of C^4 unimodal maps f_t whose critical point is slowly recurrent, and we s...
AbstractWe prove a result on the preservation of the pathwise uniqueness property for the adapted so...
AbstractThe purpose of this paper is to prove well-posedness for a problem that describes the dynami...
The article begins with a quantitative version of the martingale central limit theorem, in terms of ...
In this article the authors investigated the existence of solutions for the linear thennoelastic sys...
In this article the authors investigated the existence of solutions for the linear thennoelastic sys...
In this article the authors investigated the existence of solutions for the linear thennoelastic sys...
AbstractWe consider the incompressible Euler equations in a (possibly multiply connected) bounded do...
AbstractWe propose a time discretization of the Navier–Stokes equations inspired by the theory of gr...