Monica Patriche
Published 2013-04-01, updated 2013-08-05Version 3
We introduce several classes of set-valued maps with generalized convexity. We obtain minimax theorems for set-valued maps which satisfy the introduced properties and are not continuous, by using a fixed point theorem for weakly naturally quasi-concave set-valued maps defined on a simplex in a topological vector space.
Multiplier rules for Dini-derivatives in a topological vector space
Minimax theorems in a fully non-convex setting
Generalized $θ$-Parametric Metric Spaces: Fixed Point Theorems and Applications to Fractional Economic Models
![QR code for arXiv:1304.0339 [math.OC]](http://oss.arxitics.com/images/favicon.svg)