Hauser, Raphael (2007) A New Approach to Yakubovich's s-Lemma. Technical Report. Unspecified. (Submitted)
 | There is a more recent version of this item available. |
![[img]](/style/images/fileicons/application_pdf.png)
| PDF 159Kb |
Abstract
Subject to regularity assumptions, Yakubovich's s-Lemma characterizes the quadratic functions f(x) defined on a finite-dimensional space which are copositive with a given quadratic function q(x). This result has far-reaching consequences in optimization and control theory. Several approaches to its proof are known, some of which generalize to Hilbert spaces. In this paper we explore a new geometric approach to the proof of this classical result.
| Item Type: | Technical Report (Technical Report) |
|---|---|
| Subjects: | H - N > Numerical analysis |
| Research Groups: | Numerical Analysis Group |
| ID Code: | 1096 |
| Deposited By: | Lotti Ekert |
| Deposited On: | 07 May 2011 09:02 |
| Last Modified: | 14 May 2013 12:30 |
Available Versions of this Item
- A New Approach to Yakubovich's s-Lemma. (deposited 07 May 2011 09:02) [Currently Displayed]
Repository Staff Only: item control page
