DOIAbstract
AbstractThe defining equations for the Moore-Penrose inverse of a matrix are extended to give a unique type of generalized inverse for matrices over arbitrary fields
AbstractThe defining equations for the Moore-Penrose inverse of a matrix are extended to give a unique type of generalized inverse for matrices over arbitrary fields
Necessary and sufficient conditions are given in order that a von Neumann regular matrix over an arb...
This study is a survey of the theory of the generalized-inverses of matrices as defined by Penrose. ...
We employ the generalized inverse matrix of Moore-Penrose to study the existence and uniqueness of t...
Moore (1920) defined the reciprocal of any matrix over the complex field by three con-ditions, but t...
Moore (1920) defined the reciprocal of any matrix over the complex field by three con-ditions, but t...
Moore (1920) defined the reciprocal of any matrix over the complex field by three con-ditions, but t...
AbstractWe define the generalized Moore-Penrose inverse and give necessary and sufficient conditions...
We define the generalized Moore-Penrose inverse and give necessary and sufficient conditions for its...
In this presentation Derive functions are provided for the computation of the Moore-Penrose inverse ...
The main result of the paper is: AB+A=A and BA+B=B ⇒ A=B where A+ and B+ are the unique Moore-...
Our result in "The Moore–Penrose inverse of a matrix over a semi-simple artinian ring", obtained wit...
AbstractThe defining equations for the Moore-Penrose inverse of a matrix are extended to give a uniq...
Fredholm’s method to solve a particular integral equation in 1903, was probably the first written wo...
Abstract. A summary and restatement, in plain English and modern notation, of the results of E.H. Mo...
Necessary and sufficient conditions are given for the Moore-Penrose inverse of a com-panion matrix o...
Necessary and sufficient conditions are given in order that a von Neumann regular matrix over an arb...
This study is a survey of the theory of the generalized-inverses of matrices as defined by Penrose. ...
We employ the generalized inverse matrix of Moore-Penrose to study the existence and uniqueness of t...
Moore (1920) defined the reciprocal of any matrix over the complex field by three con-ditions, but t...
Moore (1920) defined the reciprocal of any matrix over the complex field by three con-ditions, but t...
Moore (1920) defined the reciprocal of any matrix over the complex field by three con-ditions, but t...
AbstractWe define the generalized Moore-Penrose inverse and give necessary and sufficient conditions...
We define the generalized Moore-Penrose inverse and give necessary and sufficient conditions for its...
In this presentation Derive functions are provided for the computation of the Moore-Penrose inverse ...
The main result of the paper is: AB+A=A and BA+B=B ⇒ A=B where A+ and B+ are the unique Moore-...
Our result in "The Moore–Penrose inverse of a matrix over a semi-simple artinian ring", obtained wit...
AbstractThe defining equations for the Moore-Penrose inverse of a matrix are extended to give a uniq...
Fredholm’s method to solve a particular integral equation in 1903, was probably the first written wo...
Abstract. A summary and restatement, in plain English and modern notation, of the results of E.H. Mo...
Necessary and sufficient conditions are given for the Moore-Penrose inverse of a com-panion matrix o...
Necessary and sufficient conditions are given in order that a von Neumann regular matrix over an arb...
This study is a survey of the theory of the generalized-inverses of matrices as defined by Penrose. ...
We employ the generalized inverse matrix of Moore-Penrose to study the existence and uniqueness of t...
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