A characterization of the algebraic degree in semidefinite programming
In this article, we show that the algebraic degree in semidefinite programming can be expressed in terms of the coefficient of a certain monomial in a doubly symmetric polynomial. This characterization of the algebraic degree allows us to use the theory of symmetric polynomials to obtain many intere...
保存先:
| 主要な著者: | , , |
|---|---|
| フォーマット: | Journal article |
| 言語: | English |
| 出版事項: |
Springer
2023
|
| オンライン･アクセス: | https://scholar.dlu.edu.vn/handle/123456789/2318 https://doi.org/10.1007/s13348-022-00358-5 |
| タグ: |
タグ追加
タグなし, このレコードへの初めてのタグを付けませんか!
|
| Thư viện lưu trữ: | Thư viện Trường Đại học Đà Lạt |
|---|
| 要約: | In this article, we show that the algebraic degree in semidefinite programming can be expressed in terms of the coefficient of a certain monomial in a doubly symmetric polynomial. This characterization of the algebraic degree allows us to use the theory of symmetric polynomials to obtain many interesting results of Nie, Ranestad and Sturmfels in a simpler way. |
|---|