Wen Yuan

activity

20102026

most citedVariable Weak Hardy Spaces and Their Applications

101 citations · 502 across the 90 of their papers we have counts for

collaborators

Showing 2018Show all

7 papers · 1 filter

math.CA2018

New Characterizations of Musielak-Orlicz-Sobolev Spaces via Sharp Ball Averaging Functions

Sibei Yang, Dachun Yang, Wen Yuan

In this article, the authors establish a new characterization of the Musielak--Orlicz--Sobolev space on $R^{n}$ , which includes the classical Orlicz--Sobolev space, the weig…

math.CA2018

The Haar System in Besov-type Spaces

Wen Yuan, Winfried Sickel, Dachun Yang

Some Besov-type spaces $B_{p, q}^{s, τ} (R^{n})$ can be characterized in terms of the behavior of the Fourier--Haar coefficients. In this article, the authors discuss some nece…

math.CA2018

Dual Spaces of Anisotropic Mixed-Norm Hardy Spaces

Long Huang, Jun Liu, Dachun Yang +1

Let $a := (a_{1}, \dots, a_{n}) \in [1, \infty)^{n}$ , $p := (p_{1}, \dots, p_{n}) \in (0, \infty)^{n}$ and $H_{a}^{p} (R^{n})$ be the anisotropic mixed-norm Hardy space assoc…

math.CA2018★ 45 cited

A Complete Real-Variable Theory of Hardy Spaces on Spaces of Homogeneous Type

Ziyi He, Yongsheng Han, Ji Li +3

Let $(X, d, μ)$ be a space of homogeneous type, with the upper dimension $ω$ , in the sense of R. R. Coifman and G. Weiss. Assume that $η$ is the smoothness index of the wavelets on $…

math.CA2018

New Calderón Reproducing Formulae with Exponential Decay on Spaces of Homogeneous Type

Ziyi He, Liguang Liu, Dachun Yang +1

Assume that $(X, d, μ)$ is a space of homogeneous type in the sense of Coifman and Weiss. In this article, motivated by the breakthrough work of P. Auscher and T. Hytönen on orthon…

math.CA2018

Real-Variable Characterizations of Orlicz-Slice Hardy Spaces

Yangyang Zhang, Dachun Yang, Wen Yuan +1

In this article, the authors first introduce a class of Orlicz-slice spaces which generalize the slice spaces recently studied by P. Auscher et al. Based on these Orlicz-slice spac…

math.CA2018★ 1 cited

Atomic and Littlewood-Paley Characterizations of Anisotropic Mixed-Norm Hardy Spaces and Their Applications

Long Huang, Jun Liu, Dachun Yang +1

Let $a := (a_{1}, \dots, a_{n}) \in [1, \infty)^{n}$ , $p := (p_{1}, \dots, p_{n}) \in (0, \infty)^{n}$ and $H_{a}^{p} (R^{n})$ be the anisotropic mixed-norm Hardy space assoc…