activity
20182022
most citedHarnack type inequalities for operators in logarithmic submajorisation

1 citations · 2 across the 3 of their papers we have counts for

collaborators

6 papers

math.AP2022

Reversed Hardy-Littlewood-Sobolev inequality on Heisenberg group and CR sphere

Yazhou Han, Shutao Zhang

This paper is mainly devoted to the study of the reversed Hardy-Littlewood-Sobolev (HLS) inequality on Heisenberg group and CR sphere . First, we…

math.FA2021

Paley's inequality for nonabelian groups

ChianYeong Chuah, Yazhou Han, Zhenchuan Liu +1

This article studies Paley's theory for lacunary Fourier series on (nonabelian) discrete groups. The results unify and generalize the work of Rudin for abelian discrete groups and…

math.OA20211 cited

Logarithmic submajorisations inequalities for operators in a finite von Neumann algebra

Cheng Yan, Yazhou Han

The aim of this paper is to study the logarithmic submajorisations inequalities for operators in a finite von Neumann algebra. Firstly, some logarithmic submajorisations inequaliti…

math.FA20201 cited

Harnack type inequalities for operators in logarithmic submajorisation

Yazhou Han, Cheng Yan

The aim of this paper is to study the Harnack type logarithmic submajorisation and Fuglede-Kadison determinant inequalities for operators in a finite von Neumann algebra. In partic…

math.AP2018

Sharp Sobolev inequalities on the complex sphere

Yazhou Han, Shutao Zhang

This paper is devoted to establish a class of sharp Sobolev inequalities on the unit complex sphere as follows: 1) Case : for any and $2\leq q \leq \fra…

math.AP2018

An integral type Brezis-Nirenberg problem on the Heisenberg group

Yazhou Han

This paper is devoted to study a class of integral type Brezis-Nirenbreg problem on the Heisenberg group. It is a class of new nonlinear integral equations on the bounded domains o…