One-sided operators inLp(x)spaces
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Publication:3539905
DOI10.1002/MANA.200710694zbMath1214.42027OpenAlexW1985877291MaRDI QIDQ3539905
Vakhtang Kokilashvili, Alexander Meskhi, David E. Edmunds
Publication date: 19 November 2008
Published in: Mathematische Nachrichten (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/mana.200710694
one-sided maximal functionsLebesgue spaces with variable exponentone-sided potentialsCalderón-Zygmund integrals
Spaces of measurable functions ((L^p)-spaces, Orlicz spaces, Köthe function spaces, Lorentz spaces, rearrangement invariant spaces, ideal spaces, etc.) (46E30) Maximal functions, Littlewood-Paley theory (42B25)
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Cites Work
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- Orlicz spaces and modular spaces
- Weighted Sobolev theorem with variable exponent for spatial and spherical potential operators. II
- The fractional maximal operator and fractional integrals on variable \(L^p\) spaces
- Topology of the space \(\mathcal L^{p(t)}([0,t)\)]
- Potential-type operators in \(L^{p(x)}\) spaces
- Maximal and fractional operators in weighted \(L^{p(x)}\) spaces
- Weighted Sobolev theorem with variable exponent for spatial and spherical potential operators
- Maximal functions on Musielak--Orlicz spaces and generalized Lebesgue spaces
- Riesz potential and Sobolev embeddings on generalized Lebesgue and Sobolev spacesLp(·) andWk,p(·)
- Weighted Inequalities for the One-Sided Hardy-Littlewood Maximal Functions
- Weighted Norm Inequalities for the Riemann-Liouville and Weyl Fractional Integral Operators
- Convolution type operators inlp(x)
- On a progress in the theory of lebesgue spaces with variable exponent: maximal and singular operators
- Maximal function on generalized Lebesgue spaces L^p(⋅)
- Weighted criteria for generalized fractional maximal functions and potentials in Lebesgue spaces with variable exponent
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