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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.FA2023
A Hardy-Littlewood type Theorem and a Heinz type inequality
Shaolin Chen, Hidetaka Hamada, Dou Xie
The main aim of this paper is to investigate the Hardy-Littlewood type Theorem and the Heinz type inequality on functions induced by a differential operator. We first prove a more…
math.FA2022★ 1 cited
On Riesz type inequalities, Hardy-Littlewood type theorems and smooth moduli
Shaolin Chen, Hidetaka Hamada
The purpose of this paper is to develop some methods to study Riesz type inequalities, Hardy-Littlewood type theorems and smooth moduli of holomorphic, pluriharmonic and harmonic f…