Qing Hong

activity

20192026

most citedFourier multipliers for Hardy spaces on graded Lie groups

2 citations · 2 across the 3 of their papers we have counts for

collaborators

4 papers

math.AP2026

Lipschitz spaces adapted to Schrödinger operators on the Heisenberg group

Qing Hong, Xiuzhen Hou, Guorong Hu

Let $L = - Δ_{H^{n}} + V$ be the Schödinger operator on the Heisenberg group $H^{n}$ , where $Δ_{H^{n}}$ is the sub-Laplacian, and $V$ is a nonnegative potential b…

math.CA2026

Littlewood-Paley and Carleson measure characterizations of Lipschitz spaces adapted to Schrödinger operators

Qing Hong, Yanfang Xu, Guorong Hu

Let $L = - Δ + V$ be a Schrödinger operator on $R^{n}$ , $n \geq 3$ , with the potential $V$ being nonnegative and belonging to the reverse Hölder class $R H_{q}$ for some $q > n /2$ .…

math.CA2021★ 2 cited

Fourier multipliers for Hardy spaces on graded Lie groups

Qing Hong, Guorong Hu, Michael Ruzhansky

In this paper, we investigate the $H^{p} (G) \to L^{p} (G)$ , $0 < p \leq 1$ , boundedness of multiplier operators defined via group Fourier transform on a graded Lie group $G$ , whe…

math.CA2019

Continuous characterizations of inhomogeneous Besov and Triebel-Lizorkin spaces associated to non-negative self-adjoint operators

Qing Hong, Guorong Hu

Let $(M, ρ, μ)$ be a metric measure space satisfying the doubling, reverse doubling and non-collapsing conditions, and $L$ be a self-adjoint operator on $L^{2} (M, d μ)$ whose…