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On the representation of elements of a von Neumann algebra in the form of finite sums of products of projections. III. Commutators in C*-algebras be represented in the form of a finite sum of commutators of projections in this algebra. A new commutation

CHARACTERIZATIONS OF LIPSCHITZ FUNCTIONS VIA THE COMMUTATORS OF MAXIMAL FUNCTION IN ORLICZ SPACES ON STRATIFIED LIE GROUPSWe give necessary and sufficient conditions for the boundedness of the maximal commutators Mb

Commutation of projections and trace characterization on von Neumann algebras. IIWe obtain new necessary and sufficient commutation conditions for projections in terms of operator

Characterization of the boundedness of fractional maximal operator and its commutators in Orlicz and generalized Orlicz–Morrey spaces on spaces of homogeneous type of fractional maximal operator Mα and the fractional maximal commutators Mb,α in Orlicz LΦ(X) and generalized

Commutators of Fractional Maximal Operator on Orlicz Spaces of commutators of fractional maximal operator on Orlicz spaces. The main advance in comparison with the existing

The impact of cross-border commuters on occupational wages: Comparison of some nonparametric tests and their application to Geneva's labor market differential between local workers and cross-border commuters at the low end of the pay scale. This article

Some Characterizations of Lipschitz Spaces via Commutators on Generalized Orlicz–Morrey Spaces of commutators associated with the fractional maximal operator, Riesz potential and Calderón–Zygmund operator

Marcinkiewicz integrals associated with Schrödinger operator and their commutators on vanishing generalized Morrey spaces of the Marcinkiewicz integral operators μjL and their commutators [b,μjL] with b∈ BMOθ(ρ) on generalized Morrey spaces

Riesz potential and its commutators on Orlicz spaces). As an application of these results, we consider the boundedness of the commutators of Riesz potential operator [ b

A non-commutative Yosida-Hewitt theorem and convex sets of measurable operators closed locally in measureWe present a non-commutative extension of the classical Yosida-Hewitt decomposition of a finitely

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