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CHARACTERIZATIONS OF LIPSCHITZ FUNCTIONS VIA THE COMMUTATORS OF MAXIMAL FUNCTION IN ORLICZ SPACES ON STRATIFIED LIE GROUPS, the commutators of the maximal operator [b,M] and the commutators of the sharp maximal operator [b,M#] in Orlicz
Some Characterizations of BMO Spaces via Commutators in Orlicz Spaces on Stratified Lie GroupsIn the paper we study the fractional maximal commutators Mb,α and the commutators of the fractional
Paranormal measurable operators affiliated with a semifinite von Neumann algebra. II© 2020, Springer Nature Switzerland AG. Let M be a von Neumann algebra of operators on a Hilbert
A non-commutative version of Nikishin's theorem algebra, L1(τ) be the space of integrable self-adjoint operators, and S be the space of self
RIESZ TRANSFORMS ASSOCIATED WITH SCHRODINGER OPERATOR ON VANISHING GENERALIZED MORREY SPACESIn this paper, we study the boundedness of the dual Riesz transform R* and their commutators [b, R
Calderón-Zygmund operators with kernels of Dini’s type on generalized weighted variable exponent Morrey spacesLet T be a Calderón-Zygmund operator of type ω with ω(t) being nondecreasing and satisfying a kind
Anisotropic fractional maximal commutators with BMO functions on anisotropic Morrey-type spaces we consider the boundedness of commutators of anisotropic fractional maximal operator [b, Mαd
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
Maximal and singular integral operators and their commutators on generalized weighted morrey spaces with variable exponent kernel, in such spaces. We also prove the boundedness of the commutators of maximal operator and Calderón
ON A PROPERTY OF OPERATORS COMMUTING WITH A SHIFT OPERATOR IN GLOBAL MORREY-TYPE SPACES into generalized Morrey-type spaces. For operators commuting with a shift operator the results are extended
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