Add to ORKGWe prove that Lipschitz inverse shadowing for nonsingular flows is equivalent to structural stability
Abstract. In this paper we give a characterization of the structurally stable vector fields via the ...
For any θ, ω> 1/2 we prove that, if any d-pseudotrajectory of length ∼ 1/dω of a diffeomorphism f...
It is shown how known results for autonomous difference equations can be adapted to definitions of s...
AbstractLet ϕ be the flow generated by a smooth vector field X on a smooth closed manifold. We show ...
By the Shadowing Lemma we can shadow any sufficient accurate pseudo-trajectory of a hyperbolic syste...
Abstract. We define continuous and inverse shadowing for flows and prove some properties. In particu...
We establish Lipschitz stability properties for a class of inverse problems. In that class, the asso...
Abstract. We give characterizations of linear dynamical systems via var-ious inverse shadowing prope...
We prove approximate Lipschitz stability for monochromatic phaseless inverse scattering with backgro...
An abstract Lipschitz stability estimate is proved for a class of inverse problems. It is then appli...
For linearized Navier–Stokes equations, we consider an inverse source problem of determining a spati...
Abstract. We study the concepts of continuous shadowing and inverse shad-owing in multidimensional d...
International audienceWe show that an invertible bilateral weighted shift is strongly structurally s...
We are interested in the inverse problem of recovering a Robin coefficient defined on some non acces...
We introduce a new hyperbolicity condition for set-valued dynamical systems and show that this condi...
Abstract. In this paper we give a characterization of the structurally stable vector fields via the ...
For any θ, ω> 1/2 we prove that, if any d-pseudotrajectory of length ∼ 1/dω of a diffeomorphism f...
It is shown how known results for autonomous difference equations can be adapted to definitions of s...
AbstractLet ϕ be the flow generated by a smooth vector field X on a smooth closed manifold. We show ...
By the Shadowing Lemma we can shadow any sufficient accurate pseudo-trajectory of a hyperbolic syste...
Abstract. We define continuous and inverse shadowing for flows and prove some properties. In particu...
We establish Lipschitz stability properties for a class of inverse problems. In that class, the asso...
Abstract. We give characterizations of linear dynamical systems via var-ious inverse shadowing prope...
We prove approximate Lipschitz stability for monochromatic phaseless inverse scattering with backgro...
An abstract Lipschitz stability estimate is proved for a class of inverse problems. It is then appli...
For linearized Navier–Stokes equations, we consider an inverse source problem of determining a spati...
Abstract. We study the concepts of continuous shadowing and inverse shad-owing in multidimensional d...
International audienceWe show that an invertible bilateral weighted shift is strongly structurally s...
We are interested in the inverse problem of recovering a Robin coefficient defined on some non acces...
We introduce a new hyperbolicity condition for set-valued dynamical systems and show that this condi...
Abstract. In this paper we give a characterization of the structurally stable vector fields via the ...
For any θ, ω> 1/2 we prove that, if any d-pseudotrajectory of length ∼ 1/dω of a diffeomorphism f...
It is shown how known results for autonomous difference equations can be adapted to definitions of s...