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Set-valued mappings with finite images are considered. For these mappings, a theorem

A fixed-point theorem is proved for a finite composition of set-valued Lipschitz maps

of complete metric spaces is developed (in both the single- and set-valued cases). On the basis

and set-valued); the images of such maps are always compact. Various versions of hybrid theorems for set-valued

A study was conducted to demonstrate stability of coincidence points and set-valued covering maps

Properties of closed set-valued covering mappings acting from one metric space into another

In the paper the concept of covering (regularity) for set-valued mappings in partially ordered

the Lipschitz condition with Lipschitz β <α, the mapping is (α-β) covering. The set valued mapping was said

We study set-valued mappings defined by solution sets of parametric systems of equalities

Specific selections for set-valued mappings

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