3 citations · 5 across the 12 of their papers we have counts for
3 papers · 2 filters
Duality for convex infinite optimization on linear spaces
Miguel A. Goberna, Michel Volle
This note establishes a limiting formula for the conic Lagrangian dual of a convex infinite optimization problem, correcting the classical version of Karney [Math. Programming 27 (…
Relaxed Lagrangian duality in convex infinite optimization: reverse strong duality and optimality
Nguyen Dinh, Miguel A. Goberna, Marco A. Lopez +1
We associate with each convex optimization problem posed on some locally convex space with an infinite index set T, and a given non-empty family H formed by finite subsets of T, a…
Relaxed Lagrangian duality in convex infinite optimization: reducibility and strong duality
Nguyen Dih, Miguel A. Goberna, Marco A. López +1
We associate with each convex optimization problem, posed on some locally convex space, with infinitely many constraints indexed by the set T, and a given non-empty family H of fin…