Dachun Yang

activity

20092026

most citedVariable Weak Hardy Spaces and Their Applications

101 citations · 951 across the 150 of their papers we have counts for

collaborators

Showing 2016Show all

8 papers · 1 filter

math.CA2016

Maximal Function Characterizations of Musielak-Orlicz-Hardy Spaces Associated to Non-negative Self-adjoint Operators Satisfying Gaussian Estimates

Dachun Yang, Sibei Yang

Let $L$ be a non-negative self-adjoint operator on $L^{2} (R^{n})$ whose heat kernels have the Gaussian upper bound estimates. Assume that the growth function $φ:\,\mathbb{R}^n…

math.AP2016

Gradient Estimates via Rearrangements for Solutions of Some Schrödinger Equations

Sibei Yang, Der-Chen Chang, Dachun Yang +1

In this article, by applying the well known method for dealing with $p$ -Laplace type elliptic boundary value problems, the authors establish a sharp estimate for the decreasing rea…

math.CA2016★ 101 cited

Variable Weak Hardy Spaces and Their Applications

Xianjie Yan, Dachun Yang, Wen Yuan +1

Let $p (\cdot) : R^{n} \to (0, \infty)$ be a variable exponent function satisfying the globally log-Hölder continuous condition. In this article, the authors first introduce the…

math.CA2016

Riesz Transform Characterization and Fefferman-Stein Decomposition of Triebel-Lizorkin Spaces

Xing Fu, Dachun Yang, Qixiang Yang

Let $D \in N$ , $q \in [2, \infty)$ and $(R^{D}, ∣ \cdot ∣, d x)$ be the Euclidean space equipped with the $D$ -dimensional Lebesgue measure. In this article, via an auxiliary…

math.CA2016

Maximal Function Characterizations of Variable Hardy Spaces Associated with Non-negative Self-adjoint Operators Satisfying Gaussian Estimates

Ciqiang Zhuo, Dachun Yang

Let $p (\cdot) : R^{n} \to (0, 1]$ be a variable exponent function satisfying the globally $lo g$ -Hölder continuous condition and $L$ a non-negative self-adjoint operator on $L^2…

math.CA2016★ 4 cited

Littlewood-Paley Characterizations of Anisotropic Hardy-Lorentz Spaces

Jun Liu, Dachun Yang, Wen Yuan

Let $p \in (0, 1]$ , $q \in (0, \infty]$ and $A$ be a general expansive matrix on $R^{n}$ . Let $H_{A}^{p, q} (R^{n})$ be the anisotropic Hardy-Lorentz spaces associated with $A$ …