Rong Yang

collaborators

4 papers

math.CV2024

Generalized integration operators on Analytic Tent spaces $A T_{p}^{\infty} (α)$

Rong Yang, Songxiao Li, Lian Hu

In this paper, we investigate the boundedness and compactness of generalized integration operators $T_{g}^{n, k}$ and $S_{g}^{n, 0}$ from analytic tent spaces $A T_{p}^{\infty} (α)$ to $AT_q^\…

math.FA2024

On a conjecture about generalized integration operators on Hardy spaces

Rong Yang, Songxiao Li

A conjecture posed by Chalmoukis in 2020 states that if $T_{g, a} : H^{p} \to H^{q} (0 < q < p < \infty)$ is bounded, then $g$ must be in $H^{\frac{pq}{p - q}}$ . In this article, we provide a posit…

math.FA2022

Generalized weighted composition operators on weighted Hardy spaces

Lian Hu, Songxiao Li, Rong Yang

In this paper, we investigate the complex symmetric structure of generalized weighted composition operators $D_{m, ψ, φ}$ on the weighted Hardy space $H^{2} (β)$ . We obtain explicit con…

math.CV2022

$C$ -normal weighted composition operators on $H^{2}$

Lian Hu, Songxiao Li, Rong Yang

A bounded linear operator $T$ on a separable complex Hilbert space $H$ is called $C$ -normal if there is a conjugation $C$ on $H$ such that $C T^{*} T C = T T^{*}$ . Let $φ$ be a linea…

Generalized integration operators on Analytic Tent spaces ATp∞​(α)

On a conjecture about generalized integration operators on Hardy spaces

Generalized weighted composition operators on weighted Hardy spaces

C-normal weighted composition operators on H2

Generalized integration operators on Analytic Tent spaces $A T_{p}^{\infty} (α)$

$C$ -normal weighted composition operators on $H^{2}$