AbstractWe discuss eight natural matrix reorderings, motivated by the two which are central to the theory of [1] and [6]. These mappings are used to relate dyad and Kronecker products of matrices. Some of their algebraic properties and their properties as linear transformations are explored
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
In the previous lectures, we have seen that matrices play an important role in solving system of lin...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
AbstractWe discuss eight natural matrix reorderings, motivated by the two which are central to the t...
AbstractA natural Hadamard matrix Hn is a 2n × 2n matrix defined recursively as Hn+1=111-1⊗ Hn, wher...
AbstractThe matrix partial orderings considered are: (1) the star ordering and (2) the minus orderin...
In this book the authors introduce a new product on matrices called the natural product. ... Thus by...
AbstractThe purpose of this paper is to present a matrix inequality on the Kronecker product that un...
AbstractThe Kronecker product in the real linear matrix analytic setting is studied. More versatile ...
AbstractMatrix multiplication was first introduced by Arthur Cayley in 1855 in agreement with the co...
AbstractThis paper is concerned with a long list of matrix products for partitioned and non-partitio...
AbstractThe strong Kronecker product has proved a powerful new multiplication tool for orthogonal ma...
The strong Kronecker product The strong Kronecker product has proved a powerful new multiplication t...
The aim of this paper is to study some aspects of matrix theory through pasting and reversing using...
The purpose of this paper is to present a matrix inequality on the Kronecker product that unifies th...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
In the previous lectures, we have seen that matrices play an important role in solving system of lin...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
AbstractWe discuss eight natural matrix reorderings, motivated by the two which are central to the t...
AbstractA natural Hadamard matrix Hn is a 2n × 2n matrix defined recursively as Hn+1=111-1⊗ Hn, wher...
AbstractThe matrix partial orderings considered are: (1) the star ordering and (2) the minus orderin...
In this book the authors introduce a new product on matrices called the natural product. ... Thus by...
AbstractThe purpose of this paper is to present a matrix inequality on the Kronecker product that un...
AbstractThe Kronecker product in the real linear matrix analytic setting is studied. More versatile ...
AbstractMatrix multiplication was first introduced by Arthur Cayley in 1855 in agreement with the co...
AbstractThis paper is concerned with a long list of matrix products for partitioned and non-partitio...
AbstractThe strong Kronecker product has proved a powerful new multiplication tool for orthogonal ma...
The strong Kronecker product The strong Kronecker product has proved a powerful new multiplication t...
The aim of this paper is to study some aspects of matrix theory through pasting and reversing using...
The purpose of this paper is to present a matrix inequality on the Kronecker product that unifies th...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
In the previous lectures, we have seen that matrices play an important role in solving system of lin...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
DOI
Add to ORKG