E. Nursultanov

activity

20202022

most citedThe Hardy-Littlewood theorem for double Fourier-Haar series from Lebesgue spaces

L_{p ˉ} [0, 1]

with mixed metric and from net spaces

N_{p ˉ, q ˉ} (M)

1 citations · 1 across the 3 of their papers we have counts for

collaborators

Showing math.CAShow all

2 papers · 1 filter

math.CA2022

Hardy-Littlewood-type theorems for Fourier transforms in $R^{d}$

Mikhail Dyachenko, Erlan Nursultanov, Sergey Tikhonov +1

We obtain Fourier inequalities in the weighted $L_{p}$ spaces for any $1 < p < \infty$ involving the Hardy-Cesàro and Hardy-Bellman operators. We extend these results to product Hardy sp…

math.CA2020★ 1 cited

The Hardy-Littlewood theorem for double Fourier-Haar series from Lebesgue spaces $L_{p ˉ} [0, 1]$ with mixed metric and from net spaces $N_{p ˉ, q ˉ} (M)$

A. N. Bashirova, E. D. Nursultanov

In terms of the Fourier-Haar coefficients, a criterion is obtained for the function $f (x_{1}, x_{2})$ to belong to the net space $N_{p ˉ, q ˉ} (M)$ and to the Lebesgue space $L_{…

Hardy-Littlewood-type theorems for Fourier transforms in Rd

The Hardy-Littlewood theorem for double Fourier-Haar series from Lebesgue spaces Lpˉ​​[0,1] with mixed metric and from net spaces Npˉ​,qˉ​​(M)

Hardy-Littlewood-type theorems for Fourier transforms in $R^{d}$

The Hardy-Littlewood theorem for double Fourier-Haar series from Lebesgue spaces $L_{p ˉ} [0, 1]$ with mixed metric and from net spaces $N_{p ˉ, q ˉ} (M)$