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Some New Fourier and Jackson–Nikol’skii Type Inequalities in Unbounded Orthonormal Systems

Permanent link
https://hdl.handle.net/10037/24325
DOI
https://doi.org/10.33205/cma.910173
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Date
2021-09-16
Type
Journal article
Tidsskriftartikkel
Peer reviewed

Author
Singh, Harpal; Persson, Lars-Erik; Akishev, Gabdolla
Abstract
We consider the generalized Lorentz space L_ψ,q defined via a continuous and concave function ψ and the Fourier series of a function with respect to an unbounded orthonormal system. Some new Fourier and Jackson-Nikol’skii type inequalities in this frame are stated, proved and discussed. In particular, the derived results generalize and unify several well-known results but also some new applications are pointed out.
Publisher
Constructive Mathematical Analysis
Citation
Singh H, Persson LE, Akishev G. Some New Fourier and Jackson–Nikol’skii Type Inequalities in Unbounded Orthonormal Systems. Constructive Mathematical Analysis. 2021;4(3):291-304
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  • Artikler, rapporter og annet (datateknologi og beregningsorienterte ingeniørfag) [171]
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