Fanglei Wu

activity

20202026

most citedCompact differences of composition operators on Bergman spaces induced by doubling weights

2 citations · 2 across the 9 of their papers we have counts for

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5 papers · 1 filter

math.CV2026

The Boundedness Problem for Generalized Hilbert Operators on Hardy Spaces

David Norrbo, José Ángel Peláez, Fanglei Wu

Let $g$ be analytic in the unit disc and consider the generalized Hilbert operator $H_{g} (f) (z) = \int_{0}^{1} f (t) g^{'} (t z) d t .$ The boundedness of $H_{g}$ on $H^{p}$ is…

math.CV2024

Carleson measures for weighted Bergman--Zygmund spaces

Hong Rae Cho, Hyungwoon Koo, Young Joo Lee +3

For $0 < p < \infty$ , $Ψ : [0, \infty) \to (0, \infty)$ and a finite positive Borel measure $μ$ on the unit disc $D$ , the Lebesgue--Zygmund space $L_{μ, Ψ}^{p}$ consists of all measura…

math.CV2022

Volterra-type operators mapping weighted Dirichlet space into $H^{\infty}$

José Ángel Peláez, Jouni Rättyä, Fanglei Wu

The problem of describing the analytic functions $g$ on the unit disc such that the integral operator $T_{g} (f) (z) = \int_{0}^{z} f (ζ) g^{'} (ζ) d ζ$ is bounded (or compact) from a Banach space…

math.CV2021

Integral operators induced by symbols with non-negative Maclaurin coefficients mapping into $H^{\infty}$

José Ángel Peláez, Jouni Rättyä, Fanglei Wu

For analytic functions $g$ on the unit disc with non-negative Maclaurin coefficients, we describe the boundedness and compactness of the integral operator $T_g(f)(z)=\int_0^zf(ζ)g'…

math.CV2020★ 2 cited

Compact differences of composition operators on Bergman spaces induced by doubling weights

Bin Liu, Jouni Rättyä, Fanglei Wu

Bounded and compact differences of two composition operators acting from the weighted Bergman space $A_{ω}^{p}$ to the Lebesgue space $L_{ν}^{q}$ , where $0 < q < p < \infty$ and $ω$ belongs to t…

The Boundedness Problem for Generalized Hilbert Operators on Hardy Spaces

Carleson measures for weighted Bergman--Zygmund spaces

Volterra-type operators mapping weighted Dirichlet space into H∞

Integral operators induced by symbols with non-negative Maclaurin coefficients mapping into H∞

Compact differences of composition operators on Bergman spaces induced by doubling weights

Volterra-type operators mapping weighted Dirichlet space into $H^{\infty}$

Integral operators induced by symbols with non-negative Maclaurin coefficients mapping into $H^{\infty}$