Characterization of the stability of a minimization problem associated with a particular perturbation function. (Caractérisation de la stabilité d'un problème de minimisation associé à une fonction de perturbation particulière.)
Characterization of the stability set for non-differentiable fuzzy parametric optimization problems.
Closedness of the solution mapping to parametric vector equilibrium problems.
Conical differentiability for bone remodeling contact rod models
We prove the conical differentiability of the solution to a bone remodeling contact rod model, for given data (applied loads and rigid obstacle), with respect to small perturbations of the cross section of the rod. The proof is based on the special structure of the model, composed of a variational inequality coupled with an ordinary differential equation with respect to time. This structure enables the verification of the two following fundamental results: the polyhedricity of a modified displacement...
Conical differentiability for bone remodeling contact rod models
We prove the conical differentiability of the solution to a bone remodeling contact rod model, for given data (applied loads and rigid obstacle), with respect to small perturbations of the cross section of the rod. The proof is based on the special structure of the model, composed of a variational inequality coupled with an ordinary differential equation with respect to time. This structure enables the verification of the two following fundamental results: the polyhedricity of a modified displacement constraint...
Conjugate gradient algorithm for optimal control problems with parameters
Constrained optimization via unconstrained minimization
Convergence of convex-concave saddle functions : applications to convex programming and mechanics