activity
20202026
most citedA new generalized inverse of matrices from core-EP decomposition

2 citations · 2 across the 7 of their papers we have counts for

collaborators

9 papers

math.RA2026

Dual orthogonal tripotent matrices

Tan Mei, Kezheng Zuo, Yang Si

In this paper, we study dual orthogonal tripotent matrices, defined by , and examine their fundamental algebraic properties. Additionally, we establi…

math.RA2026

Further results for the dual Hartwig-Spindelb{ö}ck decomposition and its applications

Tan Mei, Kezheng Zuo, Hui Yan

In this paper, we introduce two new forms of the dual Hartwig-Spindelb{ö}ck decomposition and employ them to derive explicit representations for several classes of dual generalized…

math.RA2025

Orthogonal tripotent matrices

Tan Mei, Kezheng Zuo, Wanlin Jiang

In this paper, we present different characterizations of tripotent orthogonal matrices (i.e., A^3 = A = A^* ) in terms of matrix equations, integer powers of AA^* and A^*A, average…

math.RA2025

The Bott-Duffin drazin inverse and its application

Lu Zheng, Xiangyu Zhang, Kezheng Zuo +1

The paper introduce a new type of generalized inverse, called Bott-Duffin drazin inverse (or, in short, BDD-inverse) of a complex square matrix, and give some of its properties, ch…

math.FA2024

The W-weighted m-weak group MP inverse and its applications

Jiale Gao, Kezheng Zuo, Qing-Wen Wang

We extend the concept of the m-weak group MP inverse of a square matrix to a rectangular matrix, called the W-weighted m-weak group MP inverse, which also unifies the W-weighted we…

math.RA2023

Further properties and representations of the W-weighted m-weak group inverse

Jiale Gao, Qing-Wen Wang, Kezheng Zuo

The purpose of this paper is to explore more properties and representations of the W-weighted m-weak group (in short, W-m-WG) inverse. We first explore an interesting relation betw…