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Commutator of fractional integral with Lipschitz functions associated with Schrödinger operator on local generalized Morrey spacesL be the fractional integral operator associated with L. In this paper, we study the boundedness of the commutators [b

A characterization for fractional integral and its commutators in Orlicz and generalized Orlicz–Morrey spaces on spaces of homogeneous type give necessary and sufficient condition for the boundedness of fractional integral and its commutators

Functions of commuting contractions under perturbation of commuting contractions on Hilbert space. In particular, Lipschitz type estimates, Hölder type estimates

CHARACTERIZATIONS FOR THE FRACTIONAL INTEGRAL OPERATOR AND ITS COMMUTATORS IN GENERALIZED WEIGHTED MORREY SPACES ON CARNOT GROUPS boundedness of the fractional integral operator I-alpha, 0 < alpha < Q on Carrot group G on generalized

Fractional integral related to Schrödinger operator on vanishing generalized mixed Morrey spaces potential V belonging to the reverse Hölder class RHn/2. The fractional integral operator associated with L

Commutators of fractional maximal operator on generalized Orlicz–Morrey spaces type boundedness of the commutators of fractional maximal operator on generalized Orlicz–Morrey spaces

Morrey-type estimates for commutator of fractional integral associated with Schrödinger operators on the Heisenberg group of Hn. Let b belong to a new Campanato space Λνθ(ρ), and let IβL be the fractional integral operator

The Cauchy Singular Integral on Non-Smooth Curve
© 2018, Pleiades Publishing, Ltd. We consider the Cauchy singular integral with Hölder’s density

Commutators in $C*$-algebras and traces decomposition of an operator $X\in \mathcal{B}(\mathcal{H})$. Then $X$ is a non-commutator if and only

Weighted extrapolation in grand Morrey spaces and applications to partial differential equationsCommutators

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