Boundedness of a class of quasilinear operators on the cone of monotone functions
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Publication:521431
DOI10.1134/S1064562416060302zbMath1489.47071OpenAlexW4243098671MaRDI QIDQ521431
Guldarya E. Shambilova, Vladimir D. Stepanov
Publication date: 11 April 2017
Published in: Doklady Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1134/s1064562416060302
Related Items (3)
Boundedness of quasilinear integral operators of iterated type with Oinarov's kernel on the cone of monotone functions ⋮ On bilinear weighted inequalities on the cone of nondecreasing functions ⋮ Bilinear weighted inequalities with Volterra integral operators
Cites Work
- On a class of weighted inequalities containing quasilinear operators
- Weighted estimates for a class of sublinear operators
- Hardy-type inequalities on the cones of monotone functions
- Estimates for a class of sublinear integral operators
- The weighted inequalities for a certain class of quasilinear integral operators on the cone of monotone functions
- On the boundedness of a class of sublinear operators
- Embeddings of concave functions and duals of Lorentz spaces.
- Hardy-type inequalities on the weighted cones of quasi-concave functions
- Reduction theorems for weighted integral inequalities on the cone of monotone functions
- Weighted inequalities for quasilinear integral operators on the semi-axis and applications to Lorentz spaces
- Boundedness of classical operators on classical Lorentz spaces
- On the Principle of Duality in Lorentz Spaces
- Integral Operators on the Cone of Monotone Functions
- Necessary and sufficient conditions for boundedness of the Hardy-type operator from a weighted Lebesgue space to a Morrey-type space
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