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On sets of measurable operators convex and closed in topology of convergence in measureWe investigate some sets of measurable operators convex and closed in topology of convergence

On convexity and compactness of operator ``intervals'' on Hilbert space'' are investigated. We prove that a von Neumann algebra $M$ is Abelian if and only if $L_X$ is convex for all $X

Convex and set-valued analysis of two important parts of contemporary mathematics: convex and set-valued analysis. In the first part

The punishing factors for convex pairs are 2n-1 with the set A(Ω, ∏) of functions f : Ω → ∏ holomorphic on Ω and we prove estimates for |f(n)(z)|, f ∈ A(Ω, Ω

Convex Isoquants in DEA Models with Selective ConvexityAbstract: Models with selective convexity are an important class of data envelopment analysis (DEA

Variational Geometric Approach to Generalized Differential and Conjugate Calculi in Convex Analysis considered in locally convex topological spaces and also in Banach space settings. Besides deriving

The punishing factors for convex pairs are 2n-1 with the set A(Ω, ∏) of functions f : Ω → ∏ holomorphic on Ω and we prove estimates for |f(n)(z)|, f ∈ A(Ω, Ω

Theorems of the Alternative for Systems of Convex InequalitiesSystems of convex inequalities in function spaces are considered. Solvability conditions

When weak and local measure convergence implies norm convergence-measurable operators. We prove that for B∈S(M,τ)+ the sets IB={A∈S(M,τ)h:−B≤A≤B} and KB={A∈S(M,τ):A⁎A≤B} are convex

Necessary and sufficient conditions of compactness of certain embeddings of Sobolev spacesNecessary and sufficient conditions on an open set Ω ⊂ ℝn are obtained ensuring that for l,m ∈ 0, m

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