Classification of the extreme points of ${\mathcal L}_s(^2l_{\infty}^3)$ by computation
Let $l_{\infty}^3=\mathbb{R}^3$ be endowed with the supremum norm. In [Comment. Math. 2017, 57 (1), 1-7], S.G. Kim classified the extreme points of the unit ball of ${\mathcal L}_s(^2l_{\infty}^3)$ only using Mathematica 8, where ${\mathcal L}_s(^2l_{\infty}^3)$ is the space of symmetric bilinear f...
Main Author: | Sung Guen Kim |
---|---|
Format: | Article |
Language: | English |
Published: |
Vasyl Stefanyk Precarpathian National University
2022-11-01
|
Series: | Karpatsʹkì Matematičnì Publìkacìï |
Subjects: | |
Online Access: | https://journals.pnu.edu.ua/index.php/cmp/article/view/4794 |
Similar Items
-
Extreme points of ${\mathcal L}_s(^2l_{\infty})$ and ${\mathcal P}(^2l_{\infty})$
by: Sung Guen Kim
Published: (2021-07-01) -
Extreme and exposed symmetric bilinear forms on the space ${\mathcal L}_{s}(^2 l_{\infty}^2)$
by: Sung Guen Kim
Published: (2020-12-01) -
Smooth symmetric bilinear forms on ${\mathcal L}_s(^2l_{\infty}^2)$
by: Sung Guen Kim
Published: (2022-03-01) -
$ \mathcal{L}_{2}-\mathcal{L}_{\infty} $ control for memristive NNs with non-necessarily differentiable time-varying delay
by: Jingya Wang, et al.
Published: (2023-06-01) -
On stability conditions of vector \(l_\infty\)-extreme combinatorial problem with Pareto principle of optimality
by: Vladimir A. Emelichev, et al.
Published: (2003-02-01)