Equilibrium points of random generalized games.
Ergodic theorems for subadditive superstationary families of random sets with values in Banach spaces
Under different compactness assumptions pointwise and mean ergodic theorems for subadditive superstationary families of random sets whose values are weakly (or strongly) compact convex subsets of a separable Banach space are presented. The results generalize those of [14], where random sets in are considered. Techniques used here are inspired by [3].
Errata to the paper: ``Regularization of closed-valued multifunctions in a non-metric setting''
Existence of equilibria in finitely additive nonatomic coalition production economies.
Existence of measurable selectors and parametrizations for -valued multifunctions
Existence of mild solutions of a semilinear evolution differential inclusions with nonlocal conditions.
Extended Bochner Measurable Selectors.
Extensions of measurable functions
Extremal preimage measures and measurable weak sections