ON THE INTEGRABILITY OF FUNCTIONS DEFINED BY TRIGONOMETRIC SERIES

DOI10.1093/QMATH/5.1.71zbMath0056.06105OpenAlexW1982360775MaRDI QIDQ5828144

P. Heywood

Publication date: 1954

Published in: The Quarterly Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1093/qmath/5.1.71

zbMATH Keywords

Approximation and series expansion

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On weighted \(L^p\) integrability of functions defined by trigonometric series ⋮ Some new conditions in Fourier analysis and applications ⋮ Two-dimensional Hardy-Littlewood theorem for functions with general monotone Fourier coefficients ⋮ Applications of MVBV condition in \(L^1\) integrability ⋮ On the integrability with weight of trigonometric series ⋮ Weighted norm inequalities for integral transforms ⋮ Integrability of trigonometric series ⋮ Fourier series with positive coefficients ⋮ Fourier series with positive coefficients ⋮ On the integrability of trigonometric series ⋮ On weighted integrability of functions defined by trigonometric series with \(p\)-bounded variation coefficients ⋮ On the integrability of functions defined by trigonometrical series ⋮ Some asymptotic properties of Fourier constants and integrability theorems ⋮ Some further asymptotic properties of Fourier constants ⋮ Über trigonometrische Reihen mit monoton fallenden Koeffizienten ⋮ Unnamed Item

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