Ren-Yu Chen

most citedWeighted Composition Operators from

F (p, q, s)

to Bloch Type Spaces on the Unit Ball

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.FA2010

On Embedding problem of linear fractional maps on the unit ball of $C^{N}$

Ren-Yu Chen, Ze-Hua Zhou

This paper focuses on the embedding problem of linear fractional maps which explains when a linear fractional self-map of $B_{N}$ can be a member of a semigroup of holomorphic self…

math.CV2005★ 1 cited

Weighted Composition Operators from $F (p, q, s)$ to Bloch Type Spaces on the Unit Ball

Zehua Zhou, Renyu Chen

Let $ϕ (z) = (ϕ_{1} (z), ..., ϕ_{n} (z))$ be a holomorphic self-map of $B$ and $ψ (z)$ a holomorphic function on $B$ , where $B$ is the unit ball of ${\Bbbb C}^n$. Let $0<p,s<+\infty, -n-1<q<+\…

On Embedding problem of linear fractional maps on the unit ball of CN

Weighted Composition Operators from F(p,q,s) to Bloch Type Spaces on the Unit Ball

On Embedding problem of linear fractional maps on the unit ball of $C^{N}$

Weighted Composition Operators from $F (p, q, s)$ to Bloch Type Spaces on the Unit Ball