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20202023
most citedSubresultants of Several Univariate Polynomials in Newton Basis

2 citations · 4 across the 6 of their papers we have counts for

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6 papers

cs.SC2023

Two Variants of Bezout Subresultants for Several Univariate Polynomials

Weidong Wang, Jing Yang

In this paper, we develop two variants of Bezout subresultant formulas for several polynomials, i.e., hybrid Bezout subresultant polynomial and non-homogeneous Bezout subresultant…

cs.SC2022★ 2 cited

Subresultants of Several Univariate Polynomials in Newton Basis

Weidong Wang, Jing Yang

In this paper, we consider the problem of formulating the subresultant polynomials for several univariate polynomials in Newton basis. It is required that the resulting subresultan…

cs.IT2022

Intersections of linear codes and related MDS codes with new Galois hulls

Meng Cao, Jing Yang

Let denote the group of all semilinear isometries on , where is a prime power. In this paper, we investigate gene…

cs.SC2021★ 1 cited

The D-plus Discriminant and Complexity of Root Clustering

Jing Yang, Chee K. Yap

Let be an integer polynomial with distinct roots whose multiplicities are . We define the D-plus discriminant of $p(…

cs.SC2020

On mu-Symmetric Polynomials

Jing Yang, Chee K. Yap

In this paper, we study functions of the roots of a univariate polynomial in which the roots have a given multiplicity structure . Traditionally, root functions are studied via…

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…