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The Problem of Controllability with the Phase Space Change the controllability of the object described by such system from the initial set in one space to the given set

Characterizations of solutions for vector equilibrium problems equilibrium problems. We establish also vector optimization problem formulations of set-valued maps for vector

Generalized vector variational inequalities over countable product of setsIn this paper, we consider vector variational inequalities with set-valued mappings over countable

Existence of a solution and variational principles for vector equilibrium problems, we establish variational principles, that is, vector optimization formulations of set-valued maps

On properties of coincidence points of mappings between (Q1, q2 )-quasimetric spaces to the coincidence points set and intersection of the respective graphs of the mappings. In addition, the stability

THE CONDITIONS FOR CONTROLLABILITY IN THE PROBLEM WITH PHASE SPACE CHANGE.multiple-valued mapping

Convex and set-valued analysis concepts of set-valued maps are considered. The great attention is paid also to measurable set-valued

Coincidence points of set-valued mappings in partially ordered spacesCoincidence points of set-valued mappings in partially ordered spaces

An extended Gauss-Seidel method for multi-valued mixed complementarity problems in many applications. In the paper, we consider extended concepts of multi-valued Z-mappings and examine a

Existence of a solution and variational principles for vector equilibrium problems, we establish variational principles, that is, vector optimization formulations of set-valued maps

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