Further techniques on a polynomial positivity question of Collins, Dykema, and Torres-Ayala
We prove that the coefficient of \(t^2\) in \(\mathsf{trace}((A+tB)^6)\) is a sum of squares in the entries of the symmetric matrices \(A\) and \(B\).
Saved in:
Date: | 2024 |
---|---|
Main Authors: | Green, Nathaniel K., Kim, Edward D. |
Format: | Article |
Language: | English |
Published: |
Lugansk National Taras Shevchenko University
2024
|
Subjects: | |
Online Access: | https://admjournal.luguniv.edu.ua/index.php/adm/article/view/2125 |
Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
Journal Title: | Algebra and Discrete Mathematics |
Institution
Algebra and Discrete MathematicsSimilar Items
-
Solutions of the matrix linear bilateral polynomial equation and their structure
by: Dzhaliuk, Nataliia S., et al.
Published: (2019) -
On invariants of polynomial functions, II
by: Fukuma, Y.
Published: (2021) -
Densities, submeasures and partitions of groups
by: Banakh, Taras, et al.
Published: (2018) -
Classification of the pairs of matrices of fixed Jordan types and representations of bundles of semichains
by: Bondarenko, V. M., et al.
Published: (2023) -
A horizontal mesh algorithm for posets with positive Tits form
by: Kaniecki, Mariusz, et al.
Published: (2016)