DOIAbstract
AbstractThe determinant is a main organizing tool in commutative linear algebra. In this review we present a theory of the quasideterminants defined for matrices over a division ring
AbstractThe determinant is a main organizing tool in commutative linear algebra. In this review we present a theory of the quasideterminants defined for matrices over a division ring
We generalize linear superalgebra to higher gradings and commutation factors, given by arbitrary abe...
We generalize linear superalgebra to higher gradings and commutation factors, given by arbitrary abe...
Since the late 1980s the author has published a number of results on matrix functions, which were ob...
AbstractThe determinant is a main organizing tool in commutative linear algebra. In this review we p...
AbstractIn this expository paper I provide a complete record of the nineteenth century publications ...
AbstractWe develop a noncommutative analogue of the spectral decomposition with the quasideterminant...
. We present several identities involving quasi-minors of noncommutative generic matrices. These ide...
AbstractWe develop a noncommutative analogue of the spectral decomposition with the quasideterminant...
In this paper we propose a definition of determinant for quaternionic polynomial matrices. This def...
Introduction: It is well known that many of the results in classical linear algebra have an unequivo...
In this paper, we study the complexity of computing the determinant of a matrix over a non-commutati...
In this paper, we study the complexity of computing the determinant of a matrix over a non-commutati...
Quasideterminants are a relatively new addition to the field of integrable systems. Their simple st...
AbstractIn this paper, we establish a determinantal formula for 2×2 matrix commutators [X,Y]=XY-YX o...
Quasideterminants are a relatively new addition to the field of integrable systems. Their simple str...
We generalize linear superalgebra to higher gradings and commutation factors, given by arbitrary abe...
We generalize linear superalgebra to higher gradings and commutation factors, given by arbitrary abe...
Since the late 1980s the author has published a number of results on matrix functions, which were ob...
AbstractThe determinant is a main organizing tool in commutative linear algebra. In this review we p...
AbstractIn this expository paper I provide a complete record of the nineteenth century publications ...
AbstractWe develop a noncommutative analogue of the spectral decomposition with the quasideterminant...
. We present several identities involving quasi-minors of noncommutative generic matrices. These ide...
AbstractWe develop a noncommutative analogue of the spectral decomposition with the quasideterminant...
In this paper we propose a definition of determinant for quaternionic polynomial matrices. This def...
Introduction: It is well known that many of the results in classical linear algebra have an unequivo...
In this paper, we study the complexity of computing the determinant of a matrix over a non-commutati...
In this paper, we study the complexity of computing the determinant of a matrix over a non-commutati...
Quasideterminants are a relatively new addition to the field of integrable systems. Their simple st...
AbstractIn this paper, we establish a determinantal formula for 2×2 matrix commutators [X,Y]=XY-YX o...
Quasideterminants are a relatively new addition to the field of integrable systems. Their simple str...
We generalize linear superalgebra to higher gradings and commutation factors, given by arbitrary abe...
We generalize linear superalgebra to higher gradings and commutation factors, given by arbitrary abe...
Since the late 1980s the author has published a number of results on matrix functions, which were ob...
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