activity
20072023
most citedSIAN: software for structural identifiability analysis of ODE models

119 citations · 224 across the 24 of their papers we have counts for

collaborators

26 papers

math.AG2023

Optimality of Curtiss Bound on Poincare Multiplier for Positive Univariate Polynomials

Hoon Hong, Brittany Riggs

Let be a monic univariate polynomial with non-zero constant term. We say that is positive if is positive over all . If all the coefficients of are non-ne…

cs.SC2023★ 1 cited

Parametric "Non-nested" Discriminants for Multiplicities of Univariate Polynomials

Hoon Hong, Jing Yang

We consider the problem of complex root classification, i.e., finding the conditions on the coefficients of a univariate polynomial for all possible multiplicity structures on its…

cs.SC2021★ 3 cited

Subresultant of several univariate polynomials

Hoon Hong, Jing Yang

Subresultant of two univariate polynomials is a fundamental object in computational algebra and geometry with many applications (for instance, parametric GCD and parametric multipl…

math.AG2020

Connectivity in Semi-Algebraic Sets I

Hoon Hong, James Rohal, Mohab Safey El Din +1

A semi-algebraic set is a subset of the real space defined by polynomial equations and inequalities having real coefficients and is a union of finitely many maximally connected com…

cs.SC2020★ 1 cited

A Condition for Multiplicity Structure of Univariate Polynomials

Hoon Hong, Jing Yang

We consider the problem of finding a condition for a univariate polynomial having a given multiplicity structure when the number of distinct roots is given. It is well known that s…

math.NT2019

Number of Real Critical Points of Cyclotomic Polynomials

Hoon Hong, Andrew J. Sommese

We study the number of real critical points of a cyclotomic polynomial , that is, the real roots of . As usual, one can, without losing generality, res…