Muharem Avdispahić, Zenan Šabanac
Published 2016-12-19Version 1
A trigonometric series strongly bounded at two points and with coefficients forming a log-quasidecreasing sequence is necessarily the Fourier series of a function belonging to all $L^{p}$ spaces, $1\leq p < \infty$. We obtain new results on strong convergence of Fourier series for functions of generalized bounded variation.
Wiener algebras and trigonometric series in a coordinated fashion
On $Λ^{r}$-strong convergence of numerical sequences and Fourier series
On L-convergence of trigonometric series
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