Jun Liu

activity

20172020

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

1 citations · 1 across the 4 of their papers we have counts for

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math.CA2019

Real-Variable Characterizations of New Anisotropic Mixed-Norm Hardy Spaces

Long Huang, Jun Liu, Dachun Yang +1

Let $p \in (0, \infty)^{n}$ and $A$ be a general expansive matrix on $R^{n}$ . In this article, via the non-tangential grand maximal function, the authors first introduce th…

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★ 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…

math.CA2017

Anisotropic Variable Hardy-Lorentz Spaces and Their Real Interpolation

Jun Liu, Dachun Yang, Wen Yuan

Let $p (\cdot) : R^{n} \to (0, \infty)$ be a variable exponent function satisfying the globally log-Hölder continuous condition, $q \in (0, \infty]$ and $A$ be a general expansive m…