Shanli Ye

collaborators

6 papers

math.FA2025

Norm of the Hilbert matrix operator on logarithmically weighted Bloch and Hardy spaces

Shanli Ye, Qisong Zheng

In this paper, we compute the exact value of the norm of the Hilbert matrix operator $H$ acting from the classical Bloch space $B$ into the logarithmically weig…

math.FA2025

Norm of the CesÃ ro operator between some spaces of analytic functions

Shanli Ye, Bin Ji, Qisong Zheng

In this paper, we determine the exact norm of the CesÃ ro operator $C$ on the Korenblum space $H_{I^}^{\infty} \pm$ for $0 < I^\pm \leq \frac{1}{2}$ and on the logarithmically weighted s…

math.CV2025

Generalized Hilbert operators acting from Hardy spaces to weighted Bergman spaces

Liyi Wang, Shanli Ye

Let $I^¼$ be a positive Borel measure on the interval $[0, 1)$ . For $I^\pm > 0$ , the generalized Hankel matrix $H_{I^¼, I^\pm} = (I^¼_{n, k, I^\pm})_{n, k \geq 0}$ with entries $Î¼_{n, k,…

math.FA2025

Generalized Hilbert Operator Acting on Hardy Spaces

Huiling Chen, Shanli Ye

Let $I^\pm > 0$ and $I^¼$ be a positive Borel measure on the interval $[0, 1)$ . The Hankel matrix $H_{I^¼, I^\pm} = (I^¼_{n, k, I^\pm})_{n, k \geq 0}$ with entries $Î¼_{n,k,Î±}=\int_{[0,1)}^{}\f…

math.FA2024

A Derivative-Hilbert operator acting on BMOA space

Huiling Chen, Shanli Ye

Let $I^¼$ be a positive Borel measure on the interval $[0, 1)$ . The Hankel matrix $H_{I^} ¼ = (I^¼_{n, k})_{n, k \geq 0}$ with entries $I^¼_{n, k} = I^¼_{n + k}$ , where $Î¼_{n}=\int_{[0,1)}…

math.FA2024

Norm of the Hilbert matrix operator between some spaces of analytic functions

Hao Hu, Shanli Ye

In this paper, we calculate the exact value of the norm of the Hilbert matrix operator $H$ from the logarithmically weighted Korenblum space $H_{I^\pm, l o g}^{\infty}$ into Kor…