AbstractIn this paper, we study the resultants of polynomials which are the determinants of polynomial matrices, and we show that the determinant of a group matrix can be expressed in terms of an iterated resultant of a system of polynomials in several variables which are explicitly given in terms of first row entries. We also show how to obtain the block triangulation of block group matrices over a finite field
AbstractFor the generalized dihedral group, an effective method is given to construct a matrix which...
An isomorphism between the group ring of a finite group and a ring of certain block diagonal matrice...
In this paper, we give a refinement of a generalized Dedekind's theorem. In addition, we show that a...
AbstractIn this paper, we study the resultants of polynomials which are the determinants of polynomi...
AbstractEach ordering for the elements of a finite group G of order n defines a corresponding class ...
AbstractLet A be a q×n polynomial matrix, 1⩽q<n, and let ƒ be a preassigned element in the ideal gen...
International audienceEffective computation of resultants is a central problem in elimination theory...
AbstractWe give the first exact determinantal formula for the resultant of an unmixed sparse system ...
AbstractThis paper is concerned with the interdependence of the irreducible constituents of an algeb...
Introduction: It is well known that many of the results in classical linear algebra have an unequivo...
AbstractSome expressions are given for the determinant of an mn×mn block-Toeplitz band matrix L=[Li−...
We define the commuting algebra determinant of a finite group action on a finite set, a notion dual ...
We provide combinatorial interpretations for determinants which are Fibonacci numbers of several rec...
AbstractA different proof of the fact that the first syzygy module of minors of certain size defined...
AbstractThe discriminant of a trinomial is obtained by evaluating an associated resultant. In contra...
AbstractFor the generalized dihedral group, an effective method is given to construct a matrix which...
An isomorphism between the group ring of a finite group and a ring of certain block diagonal matrice...
In this paper, we give a refinement of a generalized Dedekind's theorem. In addition, we show that a...
AbstractIn this paper, we study the resultants of polynomials which are the determinants of polynomi...
AbstractEach ordering for the elements of a finite group G of order n defines a corresponding class ...
AbstractLet A be a q×n polynomial matrix, 1⩽q<n, and let ƒ be a preassigned element in the ideal gen...
International audienceEffective computation of resultants is a central problem in elimination theory...
AbstractWe give the first exact determinantal formula for the resultant of an unmixed sparse system ...
AbstractThis paper is concerned with the interdependence of the irreducible constituents of an algeb...
Introduction: It is well known that many of the results in classical linear algebra have an unequivo...
AbstractSome expressions are given for the determinant of an mn×mn block-Toeplitz band matrix L=[Li−...
We define the commuting algebra determinant of a finite group action on a finite set, a notion dual ...
We provide combinatorial interpretations for determinants which are Fibonacci numbers of several rec...
AbstractA different proof of the fact that the first syzygy module of minors of certain size defined...
AbstractThe discriminant of a trinomial is obtained by evaluating an associated resultant. In contra...
AbstractFor the generalized dihedral group, an effective method is given to construct a matrix which...
An isomorphism between the group ring of a finite group and a ring of certain block diagonal matrice...
In this paper, we give a refinement of a generalized Dedekind's theorem. In addition, we show that a...