25 citations · 29 across the 2 of their papers we have counts for
2 papers
math.CA2013★ 4 cited
On everywhere divergence of the strong -means of Walsh-Fourier series
G. Gát, U. Goginava, G. Karagulyan
Almost everywhere strong exponential summability of Fourier series in Walsh and trigonometric systems established by Rodin in 1990. We prove, that if the growth of a function $Φ(t)…
math.AP2013★ 25 cited
BMO-estimation and Almost Everywhere Exponential Summability of Quadratic Partial Sums of Double Fourier Series
U. Goginava, L. Gogoladze, G. Karagulyan
It is proved a -estimation for quadratic partial sums of two-dimensional Fourier series from which it is derived an almost everywhere exponential summability of quadratic part…