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Convex and set-valued analysis of two important parts of contemporary mathematics: convex and set-valued analysis. In the first part
Periodic Trajectories and Coincidence Points of Tuples of Set-Valued MapsA fixed-point theorem is proved for a finite composition of set-valued Lipschitz maps
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
On estimates for solutions of systems of convex inequalities given point to the Lebesgue set of a convex function are obtained and sufficient conditions for convex-valued
The Schwarz problem for infinite sets of intervals of countable sets of segments with limit point at infinity, including the periodic case. The solution is a
Caristi’s Inequality and α-Contraction Mappings of complete metric spaces is developed (in both the single- and set-valued cases). On the basis
The Schwarz problem for infinite sets of intervals of countable sets of segments with limit point at infinity, including the periodic case. The solution is a
Partial measuresWe study σ-additive set functions defined on a hereditary subclass of a σ-algebra and taken values
ПРЕЕМСТВЕННОСТЬ ПЕРЕХОДА ОТ ДВУЗНАЧНОЙ ЛОГИКИ К БЕСКОНЕЧНОЗНАЧНОЙ ПРИ ИЗУЧЕНИИ МАТЕМАТИЧЕСКОЙ ЛОГИКИ В ВОЕННОМ ВУЗЕAn original approach to the study of the elements of infinite-valued logic has been developed based
Some Problems in the Theory of Analytic MultifunctionsIn this paper we give a series of open problems in the theory of pseudoconcave sets.
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