Herz–Morrey spaces of variable exponent, Riesz potential operator and duality
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Publication:4983309
DOI10.1080/17476933.2014.908857zbMath1312.31013OpenAlexW2035500507MaRDI QIDQ4983309
Publication date: 25 March 2015
Published in: Complex Variables and Elliptic Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/17476933.2014.908857
Sobolev spaces and other spaces of ``smooth functions, embedding theorems, trace theorems (46E35) Potentials and capacities, extremal length and related notions in higher dimensions (31B15)
Related Items (15)
Nonhomogeneous central Morrey-type spaces in \(L^{p(\cdot)}\) and weak estimates for the maximal and Riesz potential operators ⋮ Sobolev's inequality in central Herz-Morrey-Musielak-Orlicz spaces over metric measure spaces ⋮ Duality of non-homogeneous central Herz-Morrey-Musielak-Orlicz spaces. Dedicated to Professor Hiroaki Aikawa on the occasion of his sixtieth birthday ⋮ Boundedness of the maximal operator and Sobolev's inequality on non-homogeneous central Herz-Morrey-Orlicz spaces ⋮ Hardy's inequalities and integral operators on Herz-Morrey spaces ⋮ Hardy–Sobolev inequality for Sobolev functions in central Herz–Morrey spaces ⋮ Operators on Herz-Morrey spaces with variable exponents ⋮ Hardy and Sobolev inequalities in the half space ⋮ Weak estimates for the maximal and Riesz potential operators on non-homogeneous central Morrey type spaces in L^1 over metric measure spaces ⋮ Duality of central Herz-Morrey-Musielak-Orlicz spaces of variable exponents ⋮ Boundedness of maximal operator, Hardy operator and Sobolev's inequalities on non-homogeneous central Herz-Morrey-Musielak-Orlicz spaces ⋮ Weak estimates for the maximal and Riesz potential operators in central Herz-Morrey spaces on the unit ball ⋮ Hardy–Sobolev inequalities for Sobolev functions in central Herz–Morrey spaces on the unit ball ⋮ Weak estimates for the maximal and Riesz potential operators in non-homogeneous central Herz-Morrey spaces ⋮ HERZ–MORREY SPACES ON THE UNIT BALL WITH VARIABLE EXPONENT APPROACHING AND DOUBLE PHASE FUNCTIONALS
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