Tianyang He

most citedThe Weighted

L^{p}

estimates for the fractional Hardy operator and a class of integral operators on the Heisenberg group

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

collaborators

3 papers

math.FA2026★ 1 cited

The Weighted $L^{p}$ estimates for the fractional Hardy operator and a class of integral operators on the Heisenberg group

Tianyang He, Zhiwen Liu, Ting Yu

In the setting of a Heisenberg group, we first studied the sharp weak estimate for the $n$ -dimensional fractional Hardy operator from $L^{p}$ to $L^{q, \infty}$ . Next, we studied the…

math.FA2026

Sharp bounds for the $p$ -adic $n$ -dimensional fractional Hardy operator and a class of integral operators on $p$ -adic function spaces

Tianyang He

In this paper, we first study the sharp weak estimate for the $p$ -adic $n$ -dimensional fractional Hardy operator from $L^{p}$ to $L^{q, \infty}$ . Secondly, we study the sharp bounds f…

math.CA2026

Sharp weak bounds for the Hardy-Littlewood-PÃ³lya operator and the weak bounds for the multilinear integral operator

Tianyang He

In this paper, we first obtain the operator norms of the $n$ -dimensional Hardy-Littlewood-PÃ³lya operator $H$ from weighted Lebesgue spaces $L^p( \mathbb{R} ^n,| x |^Î² )…

The Weighted Lp estimates for the fractional Hardy operator and a class of integral operators on the Heisenberg group

Sharp bounds for the p-adic n-dimensional fractional Hardy operator and a class of integral operators on p-adic function spaces

Sharp weak bounds for the Hardy-Littlewood-PÃ³lya operator and the weak bounds for the multilinear integral operator

The Weighted $L^{p}$ estimates for the fractional Hardy operator and a class of integral operators on the Heisenberg group

Sharp bounds for the $p$ -adic $n$ -dimensional fractional Hardy operator and a class of integral operators on $p$ -adic function spaces