Caractérisation de la convergence au sens de Mosco en terme d'approximations inf-convolutives
Some remarks on the optimal design of periodically reinforced structures
Characterizations of error bounds for lower semicontinuous functions on metric spaces
Refining the variational method introduced in Azé et al. [Nonlinear Anal. 49 (2002) 643-670], we give characterizations of the existence of so-called global and local error bounds, for lower semicontinuous functions defined on complete metric spaces. We thus provide a systematic and synthetic approach to the subject, emphasizing the special case of convex functions defined on arbitrary Banach spaces (refining the abstract part of Azé and Corvellec [SIAM J. Optim. 12 (2002) 913-927], and the characterization...
Uniformly convex and uniformly smooth convex functions
Characterizations of error bounds for lower semicontinuous functions on metric spaces
Refining the variational method introduced in Azé [. (2002) 643-670], we give characterizations of the existence of so-called global and local error bounds, for lower semicontinuous functions defined on complete metric spaces. We thus provide a systematic and synthetic approach to the subject, emphasizing the special case of convex functions defined on arbitrary Banach spaces (refining the abstract part of Azé and Corvellec [. (2002) 913-927], and the characterization of the local metric regularity of...
Convergence of convex-concave saddle functions : applications to convex programming and mechanics
On primal-dual stability in convex optimization.
Page 1