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A Regularity Criterion for the 3D Density-Dependent MHD Equations in the whole space R3, and provide a regularity criterion involving the velocity field in BMO space norm

Fractional integral related to Schrödinger operator on vanishing generalized mixed Morrey spacesWith b belonging to a new BMOθ(ρ) space, L=−△+V is a Schrödinger operator on Rn with nonnegative

Regularity criterion via two components of velocity on weak solutions to the shear thinning fluids in R3(0,T;BMO(R3)) , for 85<p≤2. This is an improvement of the result given by Yang (Comput Math Appl 77

Characterization of fractional maximal operator and its commutators on Orlicz spaces in the Dunkl setting for the boundedness of the fractional maximal operator Mα,k on Orlicz spaces LΦ,k(Rd). As an application

Characterizations for the fractional maximal operator and its commutators in generalized weighted Morrey spaces on Carnot groups Morrey spaces Mp , φ(G, w) , where Q is the homogeneous dimension of G. Also we give a characterization

Calderón-Zygmund operators with kernels of Dini’s type on generalized weighted variable exponent Morrey spaces Morrey spaces Mp(·),φ(w) with the weight function w belonging to variable Muckenhoupt’s class Ap

RIESZ TRANSFORMS ASSOCIATED WITH SCHRODINGER OPERATOR ON VANISHING GENERALIZED MORREY SPACES*] on generalized Morrey spaces M-p,phi(alpha,V) associated with Schrodinger operator and vanishing generalized

CHARACTERIZATIONS FOR THE FRACTIONAL INTEGRAL OPERATOR AND ITS COMMUTATORS IN GENERALIZED WEIGHTED MORREY SPACES ON CARNOT GROUPS weighted Morrey spaces M-p,M-phi (G,w), respectively, where Q is the homogeneous dimension of G. Also we

Characterizations for the fractional maximal commutator operator in generalized Morrey spaces on Carnot group Morrey spaces, respectively. Moreover, we will give a characterization for the boundedness

CALDERON-ZYGMUND OPERATORS WITH KERNELS OF DINI'S TYPE AND THEIR MULTILINEAR COMMUTATORS ON GENERALIZED WEIGHTED MORREY SPACES on generalized weighted Morrey spaces M-p,M-phi(w) with the weight function w belonging to Muckenhoupt's class A

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