AbstractThe hyperdeterminant of a polynomial (interpreted as a symmetric tensor) factors into several irreducible factors with multiplicities. Using geometric techniques these factors are identified along with their degrees and their multiplicities. The analogous decomposition for the μ-discriminant of polynomial is found
Abstract: We consider the discriminant set of a real polynomial, i.e. the set of all the p...
AbstractLet Dd,k denote the discriminant variety of degree d polynomials in one variable with at lea...
AbstractA homogeneous bivariate decomposition of a univariate polynomial f is of the form f = g(h, k...
AbstractThe hyperdeterminant of a polynomial (interpreted as a symmetric tensor) factors into severa...
AbstractThe process of factoring a polynomial in such a way that the multiplicities of its distinct ...
The classical discriminant D_n of degree n polynomials detects whether a given univariate polynomial...
AbstractIt is shown that the discriminant of the discriminant of a multivariate polynomial has the s...
We show that a monic univariate polynomial over a field of characteristic zero, with k distinct nonz...
It is shown that the discriminant of the discriminant of a multivariate polynomial has the same irre...
Abstract: We consider a certain generalization of discriminant of a real polynomial, defin...
International audienceIt is shown that the discriminant of the discriminant of a multivariate polyno...
This paper is devoted to the factorization of multivariate polynomials into products of linear forms...
We present a new polynomial decomposition which generalizes the functional and homogeneous bivariate...
3 figuresInternational audienceThis paper studies Symmetric Determinantal Representations (SDR) in c...
AbstractWe define a type B derangement polynomial by q-counting derangements by the number of exceda...
Abstract: We consider the discriminant set of a real polynomial, i.e. the set of all the p...
AbstractLet Dd,k denote the discriminant variety of degree d polynomials in one variable with at lea...
AbstractA homogeneous bivariate decomposition of a univariate polynomial f is of the form f = g(h, k...
AbstractThe hyperdeterminant of a polynomial (interpreted as a symmetric tensor) factors into severa...
AbstractThe process of factoring a polynomial in such a way that the multiplicities of its distinct ...
The classical discriminant D_n of degree n polynomials detects whether a given univariate polynomial...
AbstractIt is shown that the discriminant of the discriminant of a multivariate polynomial has the s...
We show that a monic univariate polynomial over a field of characteristic zero, with k distinct nonz...
It is shown that the discriminant of the discriminant of a multivariate polynomial has the same irre...
Abstract: We consider a certain generalization of discriminant of a real polynomial, defin...
International audienceIt is shown that the discriminant of the discriminant of a multivariate polyno...
This paper is devoted to the factorization of multivariate polynomials into products of linear forms...
We present a new polynomial decomposition which generalizes the functional and homogeneous bivariate...
3 figuresInternational audienceThis paper studies Symmetric Determinantal Representations (SDR) in c...
AbstractWe define a type B derangement polynomial by q-counting derangements by the number of exceda...
Abstract: We consider the discriminant set of a real polynomial, i.e. the set of all the p...
AbstractLet Dd,k denote the discriminant variety of degree d polynomials in one variable with at lea...
AbstractA homogeneous bivariate decomposition of a univariate polynomial f is of the form f = g(h, k...
DOI
Add to ORKG