We consider the Pekar functional on a ball in ℝ3. We prove uniqueness of minimizers, and a quadratic lower bound in terms of the distance to the minimizer. The latter follows from nondegeneracy of the Hessian at the minimum
We study the minima of the functional $int_Omega f(nabla u)$. The function $f$ is not convex, the s...
We study the question of uniqueness of minimisers of the standard Ginzburg-Landau functional for R^n...
We prove that balls centered at the origin and with small radius are stable local minimizers of the ...
We consider the minimization problem for an integral functional $J$, possibly nonconvex and noncoerc...
In this talk, I will describe a uniqueness result of absolute minimizers of Hamiltonian functions H(...
In this talk, I will describe a uniqueness result of absolute minimizers of Hamiltonian functions H(...
We prove the uniqueness of radial minimizers of a Ginzburg-Landau type functional. We present also a...
We study uniqueness and non uniqueness of minimizers of functionals involving nonlocal quantities. W...
In this note we solve a problem posed by J. M. Ball in [3] about the uniqueness of smooth equilibriu...
We provide necessary and sufficient conditions for the uniqueness of minimisers of the Ginzburg-Land...
ABST RACT We characterize the volume-constrained minimizers of a nonlocal free energy given by the d...
AbstractWe study extremal functions for a family of Poincaré–Sobolev-type inequalities. These functi...
AbstractWe consider the minimization problemminv∈W1,10(BnR,Rm)∫BnRf∇vx+hvxdx,where BnR is the ball o...
International audienceWe provide necessary and sufficient conditions for the uniqueness of minimiser...
We study the question of uniqueness of minimisers of the standard Ginzburg-Landau functional for R^n...
We study the minima of the functional $int_Omega f(nabla u)$. The function $f$ is not convex, the s...
We study the question of uniqueness of minimisers of the standard Ginzburg-Landau functional for R^n...
We prove that balls centered at the origin and with small radius are stable local minimizers of the ...
We consider the minimization problem for an integral functional $J$, possibly nonconvex and noncoerc...
In this talk, I will describe a uniqueness result of absolute minimizers of Hamiltonian functions H(...
In this talk, I will describe a uniqueness result of absolute minimizers of Hamiltonian functions H(...
We prove the uniqueness of radial minimizers of a Ginzburg-Landau type functional. We present also a...
We study uniqueness and non uniqueness of minimizers of functionals involving nonlocal quantities. W...
In this note we solve a problem posed by J. M. Ball in [3] about the uniqueness of smooth equilibriu...
We provide necessary and sufficient conditions for the uniqueness of minimisers of the Ginzburg-Land...
ABST RACT We characterize the volume-constrained minimizers of a nonlocal free energy given by the d...
AbstractWe study extremal functions for a family of Poincaré–Sobolev-type inequalities. These functi...
AbstractWe consider the minimization problemminv∈W1,10(BnR,Rm)∫BnRf∇vx+hvxdx,where BnR is the ball o...
International audienceWe provide necessary and sufficient conditions for the uniqueness of minimiser...
We study the question of uniqueness of minimisers of the standard Ginzburg-Landau functional for R^n...
We study the minima of the functional $int_Omega f(nabla u)$. The function $f$ is not convex, the s...
We study the question of uniqueness of minimisers of the standard Ginzburg-Landau functional for R^n...
We prove that balls centered at the origin and with small radius are stable local minimizers of the ...