S. Ye

activity

20142022

most citedGeneralized Hilbert Operator Acting on Weighted Bergman Spaces and on Dirichlet Spaces

8 citations · 17 across the 6 of their papers we have counts for

collaborators

6 papers

math.CV2022★ 8 cited

Generalized Hilbert Operator Acting on Weighted Bergman Spaces and on Dirichlet Spaces

Shanli Ye, Guanghao Feng

Let $μ$ be a positive Borel measure on the interval [0,1). For $β > 0$ , The generalized Hankel matrix $H_{μ, β} = (μ_{n, k, β})_{n, k \geq 0}$ with entries $μ_{n,k,β}= \int_{[0.1…

math.CV2022★ 4 cited

Generalized Hilbert Operator Acting on Bloch Type Spaces

Shanli Ye, Zhihui Zhou

Let $μ$ be a positive Borel measure on the interval [0,1). For $α > 0$ , the Hankel matrix $H_{μ, α} = (μ_{n, k, α})_{n, k \geq 0}$ with entries $μ_{n,k,α}=\int_{[0,1)}\frac{Γ(n+α)…

math.FA2022

A Derivative-Hilbert operator Acting on Dirichlet spaces

Yun Xu, Shanli Ye, Zhihui Zhou

Let $μ$ be a positive Borel measure on the interval $[0, 1)$ . The Hankel matrix $H_{μ} = (μ_{n, k})_{n, k \geq 0}$ with entries $μ_{n, k} = μ_{n + k}$ , where $μ_{n}=\int_{[0,1)}t^ndμ(…

math.CV2022

A Derivative-Hilbert operator acting on Hardy spaces

Shanli Ye, Guanghao Feng

Let $μ$ be a positive Borel measure on the interval [0,1). The Hankel matrix $H_{μ} = (μ_{n, k})_{n, k \geq 0}$ with entries $μ_{n, k} = μ_{n + k}$ , where $μ_n=\int_{ [0,1)}t^ndμ(t)…

math.CV2016★ 1 cited

Essential norms of Volterra-type operators between~ $Z y g m u n d$ ~ type spaces

Shanli Ye, Caishu Lin

~In this paper, we investigate the boundedness of some Volterra-type operators between ~ $Z y g m u n d$ ~ type spaces. Then, we give the essential norms of such operators in terms of ~$g,…

math.CV2014★ 4 cited

Volterrra-type Operators from analytic Morrey spaces to Bloch space

Zhengyuan Zhuo, Shanli Ye

In this note, we study the boundedness and compactness of integral operators $I_{g}$ and $T_{g}$ from analytic Morrey spaces to Bloch space. Furthermore, the norm and essential norm o…