AbstractIn this paper, we introduce the concept of left and right eigenvalues for a quaternionic matrix, and investigate their properties, quantities and relationship
AbstractThis work is concerned with estimating the lower bound of rank for a given quaternion square...
We discuss the (right) eigenvalue equation for H, C and R linear quaternionic operators. The possibi...
AbstractWe review known factorization results for quaternion matrices. Specifically, we derive the J...
AbstractThis paper aims to set an account of the left eigenvalue problems for real quaternionic (fin...
AbstractIn this paper, we introduce the concept of left and right eigenvalues for a quaternionic mat...
This article is a continuation of the article [F. Zhang, Geršgorin type theorems for quaternionic ma...
This paper aims to set an account of the left eigenvalue problems for real quaternionic (finite) mat...
AbstractWe apply the Lefschetz Fixed Point Theorem to show that every square matrix over the quatern...
The purpose of this paper is to locate and estimate the left eigenvalues of quaternionic matrices. W...
We study the right eigenvalue equation for quaternionic and complex linear matrix operators defined ...
Peter Denton, Stephen Parke, Terence Tao and Xining Zhang [arxiv 2019] presented a basic and importa...
Abstract. A complete characterization is obtained of the 2 × 2 symplectic matrices that have an infi...
In two recent publications [1], [2] it was shown that for matrices of (real) quaternion elements an ...
AbstrakMenurut Zhang (2007), jika adalah matriks quaternion dengan dan adalah nilai eigen kiri da...
AbstractWe give a brief survey on quaternions and matrices of quaternions, present new proofs for ce...
AbstractThis work is concerned with estimating the lower bound of rank for a given quaternion square...
We discuss the (right) eigenvalue equation for H, C and R linear quaternionic operators. The possibi...
AbstractWe review known factorization results for quaternion matrices. Specifically, we derive the J...
AbstractThis paper aims to set an account of the left eigenvalue problems for real quaternionic (fin...
AbstractIn this paper, we introduce the concept of left and right eigenvalues for a quaternionic mat...
This article is a continuation of the article [F. Zhang, Geršgorin type theorems for quaternionic ma...
This paper aims to set an account of the left eigenvalue problems for real quaternionic (finite) mat...
AbstractWe apply the Lefschetz Fixed Point Theorem to show that every square matrix over the quatern...
The purpose of this paper is to locate and estimate the left eigenvalues of quaternionic matrices. W...
We study the right eigenvalue equation for quaternionic and complex linear matrix operators defined ...
Peter Denton, Stephen Parke, Terence Tao and Xining Zhang [arxiv 2019] presented a basic and importa...
Abstract. A complete characterization is obtained of the 2 × 2 symplectic matrices that have an infi...
In two recent publications [1], [2] it was shown that for matrices of (real) quaternion elements an ...
AbstrakMenurut Zhang (2007), jika adalah matriks quaternion dengan dan adalah nilai eigen kiri da...
AbstractWe give a brief survey on quaternions and matrices of quaternions, present new proofs for ce...
AbstractThis work is concerned with estimating the lower bound of rank for a given quaternion square...
We discuss the (right) eigenvalue equation for H, C and R linear quaternionic operators. The possibi...
AbstractWe review known factorization results for quaternion matrices. Specifically, we derive the J...
DOI