Qianyun Li

collaborators

3 papers

math.FA2026

Hardy-Littlewood type phenomena and the Girela-Peláez conjecture for the Möbius invariant Laplacian operator

Jiaolong Chen, Shaolin Chen, Hidetaka Hamada +1

The purpose of this paper is twofold. First, we investigate the Hardy-Littlewood type phenomena for Dirichlet solutions to the Möbius invariant Laplace equation on the unit ball in…

math.CV2026

Riesz--Fejér type Inequalities for $α$ -Harmonic Functions in the Unit Ball

Qianyun Li, Shufang Luo, Zhihao Xu

In this paper, we establish Riesz--Fejér type inequalities for the $α$ -harmonic functions $f = P_{α} [f^{*}]$ in $B^{n}$ , where $f^{*} \in L^{p} (S^{n - 1})$ and $1 < p < \infty$ . Mo…

math.AP2025

Schwarz-Pick type lemma and Landau type theorem for $α$ -harmonic mappings

Vibhuti Arora, Jiaolong Chen, Shankey Kumar +1

The aim of this paper is twofold. First, we obtain a Schwarz-Pick type lemma for the $α$ -harmonic mapping $u = P_{α} [ϕ]$ , where $ϕ \in L^{p} (S^{n - 1}, R)$ and $p\in[1,\…

Hardy-Littlewood type phenomena and the Girela-Peláez conjecture for the Möbius invariant Laplacian operator

Riesz--Fejér type Inequalities for α-Harmonic Functions in the Unit Ball

Schwarz-Pick type lemma and Landau type theorem for α-harmonic mappings

Riesz--Fejér type Inequalities for $α$ -Harmonic Functions in the Unit Ball

Schwarz-Pick type lemma and Landau type theorem for $α$ -harmonic mappings