Motivated by several examples coming from physics, biology, and economics, we consider a class of parabolic operators that degenerate at the boundary of the space domain. We study null controllability by a locally distributed control. For this purpose, a specific Carleman estimate for the solutions of degenerate adjoint problems is proved
First author supported by the Fondation des Sciences Mathématiques de Paris. Both authors partially ...
AbstractThe study of bifurcations of stationary solutions, from a given static equilibrium, for a sy...
This thesis proposes a new methodology that allows to pinpoint the key parameters that control proba...
In this Note we present a new approach which allows one to prove new controllability results for som...
AbstractWe investigate the Klein–Gordon equation in the past causal domain of a de Sitter brane imbe...
We analyze the inverse problem of the identification of a rigid body immersed in a fluid governed by...
AbstractWe study the existence, uniqueness and stability of solutions of backward stochastic differe...
AbstractWe prove first in this article that the two-dimensional Navier–Stokes equations are globally...
AbstractWe give a combinatorial, self-contained proof of the existence of a smooth equivariant compa...
AbstractIn this paper we prove that every entire curve in a smooth hypersurface of degree d⩾97 in PC...
AbstractTwo problems concerning asymptotically hyperbolic manifolds with an inner boundary are studi...
AbstractIn this paper, we study the monodromy of the ramified Cauchy problem for operators with mult...
We establish the existence of a solution in a certain sense to a strongly degenerate problem consist...
AbstractIn this paper, we prove an extension theorem through a Cauchy–Riemann submanifold of Cn, for...
2000 Mathematics Subject Classification: 18B30, 47A12.Let A, B be two linear operators on a complex ...
First author supported by the Fondation des Sciences Mathématiques de Paris. Both authors partially ...
AbstractThe study of bifurcations of stationary solutions, from a given static equilibrium, for a sy...
This thesis proposes a new methodology that allows to pinpoint the key parameters that control proba...
In this Note we present a new approach which allows one to prove new controllability results for som...
AbstractWe investigate the Klein–Gordon equation in the past causal domain of a de Sitter brane imbe...
We analyze the inverse problem of the identification of a rigid body immersed in a fluid governed by...
AbstractWe study the existence, uniqueness and stability of solutions of backward stochastic differe...
AbstractWe prove first in this article that the two-dimensional Navier–Stokes equations are globally...
AbstractWe give a combinatorial, self-contained proof of the existence of a smooth equivariant compa...
AbstractIn this paper we prove that every entire curve in a smooth hypersurface of degree d⩾97 in PC...
AbstractTwo problems concerning asymptotically hyperbolic manifolds with an inner boundary are studi...
AbstractIn this paper, we study the monodromy of the ramified Cauchy problem for operators with mult...
We establish the existence of a solution in a certain sense to a strongly degenerate problem consist...
AbstractIn this paper, we prove an extension theorem through a Cauchy–Riemann submanifold of Cn, for...
2000 Mathematics Subject Classification: 18B30, 47A12.Let A, B be two linear operators on a complex ...
First author supported by the Fondation des Sciences Mathématiques de Paris. Both authors partially ...
AbstractThe study of bifurcations of stationary solutions, from a given static equilibrium, for a sy...
This thesis proposes a new methodology that allows to pinpoint the key parameters that control proba...