most citedComputing the intersection of two quadrics through projection and lifting

2 citations · 2 across the 3 of their papers we have counts for

collaborators

5 papers

math.SP2025

On the maximal spread of symmetric Bohemian matrices

Neil J. Calkin, Robert M. Corless, Laureano Gonzalez-Vega +2

Let A be a square matrix with real entries. The spread of A is defined as the maximum of the distances among the eigenvalues of A. Let denote the set of all

cs.CG2025

Relative position of a parabola or a hyperbola and an ellipse without computing intersection points

Jorge Caravantes, Gema M. Diaz-Toca, Mario Fioravanti +1

Efficient methods to determine the relative position of two conics are of great interest for applications in robotics, computer animation, CAGD, computational physics, and other ar…

math.AG2025

Tools for analyzing the intersection curve between a torus and a quadric through projection and lifting

Laureano Gonzalez-Vega, Jorge Caravantes, Gema M. Diaz-Toca +1

This article introduces efficient and user-friendly tools for analyzing the intersection curve between a ringed torus and an irreducible quadric surface. Without loose of generalit…

cs.SC2019

Upper Hessenberg and Toeplitz Bohemians

Eunice Y. S. Chan, Robert M. Corless, Laureano Gonzalez-Vega +2

We look at Bohemians, specifically those with population and sometimes . More, we specialize the matrices to be upper Hessenberg Bohemian. From t…

cs.CG20192 cited

Computing the intersection of two quadrics through projection and lifting

Alexandre Trocado, Laureano Gonzalez-Vega

This paper is devoted to presenting a new approach to determine the intersection of two quadrics based on the detailed analysis of its projection in the plane (the so called cutcur…