Huan Wang

activity

20102026

most citedThe boundedness of some operators with rough kernel on the weighted Morrey spaces

12 citations · 63 across the 48 of their papers we have counts for

collaborators

Showing 2011Show all

9 papers · 1 filter

math.CA2011

Parametric Marcinkiewicz integrals on weighted Hardy and weak Hardy spaces

Hua Wang

Let $0 < ρ < n$ and $μ_{Ω}^{ρ}$ be the parametric Marcinkiewicz integral. In this paper, by using the atomic decomposition theory of weighted Hardy and weak Hardy spaces, we will obtain th…

math.CA2011

Boundedness of singular integral operators with variable kernels on weighted weak Hardy spaces

Hua Wang

Let $T_{Ω}$ be the singular integral operator with variable kernel $Ω (x, z)$ . In this paper, by using the atomic decomposition theory of weighted weak Hardy spaces, we will obtain the…

math.CA2011

The boundedness of Bochner-Riesz operators on the weighted weak Hardy spaces

Hua Wang

Let $w$ be a Muckenhoupt weight and $W H_{w}^{p} (R^{n})$ be the weighted weak Hardy spaces. In this paper, by using the atomic decomposition of $W H_{w}^{p} (R^{n})$ , we will show…

math.CA2011★ 2 cited

Weak type estimates for intrinsic square functions on the weighted Morrey spaces

Hua Wang

In this paper, we will obtain the weak type estimates of intrinsic square functions including the Lusin area integral, Littlewood-Paley $g$ -function and $g_{λ}^{*}$ -function on the wei…

math.CA2011

The boundedness of some singular integral operators on weighted Hardy spaces associated with Schrödinger operators

Hua Wang

Let $L = - Δ + V$ be a Schrödinger operator acting on $L^{2} (R^{n})$ , $n \geq 1$ , where $V \neq \equiv 0$ is a nonnegative locally integrable function on $R^{n}$ . In this paper, we…

math.CA2011

A new estimate for Bochner-Riesz operators at the critical index on the weighted Hardy spaces

Hua Wang

Let $w$ be a Muckenhoupt weight and $H_{w}^{p} (R^{n})$ be the weighted Hardy spaces. In this paper, by using the atomic decomposition of $H_{w}^{p} (R^{n})$ , we will show that t…