Ky Dang Luong

activity

20112026

most citedHausdorff operators on holomorphic Hardy spaces and applications

12 citations · 24 across the 17 of their papers we have counts for

collaborators

20 papers

math.CA2026

Endpoint Estimates for Commutators of the Dirichlet Riesz Transform on the Half-Space

The Anh Bui, Xuan Thinh Duong, Xuejing Huo +1

Let $R = \nabla (- Δ_{D})^{- 1/2}$ be the Riesz transform associated with the Dirichlet Laplacian on the upper half-space $R_{+}^{n}$ , and let $H_{r}^{1} (R_{+}^{n})$ denote…

math.CA2026

Endpoint estimates for commutators of singular integral operators associated with admissible functions

The Anh Bui, Xuan Thinh Duong, Luong Dang Ky

Let $(X, d, μ)$ be a space of homogeneous type and let $ρ$ be an admissible function on $X$ . In this paper, we introduce a new class of singular integral operator…

math.CA2017★ 12 cited

Hausdorff operators on holomorphic Hardy spaces and applications

Ha Duy Hung, Luong Dang Ky, Thai Thuan Quang

The aim of this paper is to characterize the nonnegative functions $φ$ defined on $(0, \infty)$ for which the Hausdorff operator $$\mathscr H_φf(z)= \int_0^\infty f\left(\frac{z}{t}…

math.CA2016

Atomic decomposition and weak factorization in generalized Hardy spaces of closed forms

Aline Bonami, Justin Feuto, Sandrine Grellier +1

We give an atomic decomposition of closed forms on R n , the coefficients of which belong to some Hardy space of Musielak-Orlicz type. These spaces are natural generalizations of w…

math.CA2015

On weak $^{*}$ -convergence in the localized Hardy spaces $H_{ρ}^{1} (X)$ and its application

Dinh Thanh Duc, Ha Duy Hung, Luong Dang Ky

Let $(X, d, μ)$ be a complete RD-space. Let $ρ$ be an admissible function on $X$ , which means that $ρ$ is a positive function on $X$ and there exist posi…

math.CA2015★ 1 cited

On weak $^{*}$ -convergence in the Hardy space $H^{1}$ over spaces of homogeneous type

Ha Duy Hung, Luong Dang Ky

Let $X$ be a complete space of homogeneous type. In this note, we prove that the weak $^{*}$ -convergence is true in the Hardy space $H^{1} (X)$ of Coifman and Weiss.