Local wellposedness of constrained problems
Maria Luisa Bennati · Optimization · 1996
A notion of local wellposedness for constrained problems requires existence and uniqueness of the local minimizer x o in a neighborhood of an arbitrary point x ∗ and strong convergence of every locally asymptotically minimizing sequence to x o, Local wellposedness is shown to be intimately related to the differentiability properties of the value function. Results of [5, 6] for global constrained problems are thereby extended and examples about mathematical programming are presented.