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Some new Fourier inequalities for unbounded orthogonal systems in Lorentz-Zygmund spaces

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https://hdl.handle.net/10037/18146
DOI
https://doi.org/10.1186/s13660-020-02344-6
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Date
2020-03-20
Type
Journal article
Tidsskriftartikkel
Peer reviewed

Author
Akishev, Gabdolla; Lukkassen, Dag; Persson, Lars Erik
Abstract
In this paper we prove some essential complements of the paper (J. Inequal. Appl. 2019:171, 2019) on the same theme. We prove some new Fourier inequalities in the case of the Lorentz–Zygmund function spaces L q,r (logL ) α Lq,r(log⁡L)α involved and in the case with an unbounded orthonormal system. More exactly, in this paper we prove and discuss some new Fourier inequalities of this type for the limit case L 2,r (logL ) α L2,r(log⁡L)α , which could not be proved with the techniques used in the paper
Citation
Akishev, G; Lukkassen, D.; Persson, L.E.(2020) Some new Fourier inequalities for unbounded orthogonal systems in Lorentz-Zygmund Spaces. Journal of Inequalities and Applications, 2020, 77
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  • Artikler, rapporter og annet (datateknologi og beregningsorienterte ingeniørfag) [171]
© 2020 BioMed Central Ltd

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