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Characterizations for the fractional maximal operator and its commutators on total Morrey spaces of the fractional maximal operator Mα on total Morrey spaces Lp,λ,μ(Rn), respectively. Also we give necessary
Dirichlet boundary value problems for uniformly elliptic equations in modified local generalized Sobolev-Morrey spaces-Zygmund operators in local generalized Morrey spaces. By using these results we prove the solvability
Schrödinger type operators on local generalized Morrey spaces related to certain nonnegative potentialsWe establish the boundedness of some Schrödinger type operators on local generalized Morrey spaces
Commutators of riesz potential in the vanishing generalized weighted morrey spaces with variable exponent for Riesz potential and its commutators on Morrey type spaces. Especially, it gives a unified result
Commutator of fractional integral with Lipschitz functions associated with Schrödinger operator on local generalized Morrey spaces,IβL] with b on local generalized Morrey spaces LMp,φα,V,{x0}, generalized Morrey spaces Mp,φα,V and vanishing
Commutator of fractional integral with Lipschitz functions related to Schrödinger operator on local generalized mixed Morrey spaces presented] with b ∈ Λθν(ρ) on local generalized mixed Morrey spaces. Generalized mixed Morrey spaces
Riesz potential and its commutators on generalized weighted Orlicz–Morrey spaces potential and its commutators on the generalized weighted Orlicz–Morrey spaces. We also give a
Approximation by trigonometric polynomials in variable exponent Morrey spacesWe investigate the direct and inverse theorems for trigonometric polynomials in the Morrey space Mp
Commutators of fractional maximal operator on generalized Orlicz–Morrey spaces type boundedness of the commutators of fractional maximal operator on generalized Orlicz–Morrey spaces
Intrinsic Square Functions on Vanishing Generalized Orlicz-Morrey Spaces generalized Orlicz-Morrey spaces. In all the cases the conditions for the boundedness are given in terms
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