Geodesic
Duality minimax and applications
Minimax theory and its applications, Tome 6 (2021) no. 2
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The paper is devoted to the strong duality minimax theory, that works in infinite dimensional settings, and to its applications. In particular, we deal with the nonconstant gradient constrained problem and with the random traffic equilibrium problem. By means of this theory, we are able to show that, for both problems, the associated infinite dimensional variational inequalitiy on a convex feasible set is equivalent to a system of equations.
Mots-clés : Duality theory, Lagrange multipliers, Nonconstant gradient constraints, Random traffic equilibrium problem 
@article{MTA_2021_6_2_a11,
     author = {Sofia Giuffr\`e and Attilio Marcian\`o},
     title = {Duality minimax and applications},
     journal = {Minimax theory and its applications},
     year = {2021},
     volume = {6},
     number = {2},
     zbl = {1471.49023},
     url = {http://geodesic.mathdoc.fr/item/MTA_2021_6_2_a11/}
}
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Sofia Giuffrè; Attilio Marcianò. Duality minimax and applications. Minimax theory and its applications, Tome 6 (2021) no. 2. http://geodesic.mathdoc.fr/item/MTA_2021_6_2_a11/