In latest years, several advancements have been made in symbolic-numerical eigenvalue
techniques for solving polynomial systems. In this article, we add to this list. We design an …

The Canny-Emiris formula [3] gives the sparse resultant as a ratio between the determinant
of a Sylvester-type matrix and a minor of it, by a subdivision algorithm. The most complete …

Solving systems of polynomial equations is a central problem in nonlinear and
computational algebra. Since Buchberger's algorithm for computing Gröbner bases in the …

The Canny-Emiris formula gives the sparse resultant as the ratio of the determinant of a
Sylvester-type matrix over a minor of it, both obtained via a mixed subdivision algorithm. The …

In this paper, we investigate the structure of the saturation of ideals generated by sparse
homogeneous polynomials over a projective toric variety X with respect to the irrelevant …

Abstract The Canny–Emiris formula (Canny and Emiris in International symposium on
applied algebra, algebraic algorithms, and error-correcting codes, 1993) gives the sparse …

A Complete Bibliography of Publications in the SIAM Journal on Applied Algebra and
Geometry Page 1 A Complete Bibliography of Publications in the SIAM Journal on Applied …