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

3 papers

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.FA2021

Interpolation properties of certain classes of net spaces

A. H. Kalidolday, E. D. Nursultanov

The paper studies the interpolation properties of net spaces $N_{p, q} (M)$ , when $M$ is the set of dyadic cubes in $R^{n}$ , and also when $M$ is the family of all cubes with…

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

Interpolation properties of certain classes of net spaces

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 $N_{p ˉ, q ˉ} (M)$