Thesis Open Access

ROBUST STABILITY AND STABLIZATION OF LINEAR UNCERTAIN DISCRETE - TIME SINGULAR SYSTEM

DECHASA GEREMU EJERSO


JSON-LD (schema.org) Export

{
  "description": "<p>Major Advisor: Boka Kumsa (PhD)</p>\n\n<p>Co- Advisor: Alemu Geleta (PhD)</p>\n\n<p>Abstract</p>\n\n<p>This thesis deals with the problems of robust stability and stabilization for uncertain discretetime singular systems. The parameter uncertainties are assumed to be time-invariant and normbounded appearing in both the state and input matrices. A new necessary and sufficient condition for a discrete-time singular system to be regular, causal and stable is proposed in terms of a strict linear matrix inequality (LMI). Based on this, the concepts of generalized quadratic stability and generalized quadratic stabilization for uncertain discrete-time singular systems are introduced. Necessary and sufficient conditions for generalized quadratic stability and generalized quadratic stabilization are obtained in terms of a strict LMI and a set of matrix inequalities, respectively. With these conditions, the problems of robust stability and robust stabilization are solved.</p>\n\n<p>Keywords: Discrete time, linear matrix inequality (LMI), parameter uncertainty, robust stability, robust stabilization, singular systems.</p>", 
  "license": "http://www.opendefinition.org/licenses/odc-by", 
  "creator": [
    {
      "@type": "Person", 
      "name": "DECHASA GEREMU EJERSO"
    }
  ], 
  "headline": "ROBUST STABILITY AND STABLIZATION OF LINEAR  UNCERTAIN DISCRETE - TIME SINGULAR SYSTEM", 
  "image": "https://zenodo.org/static/img/logos/zenodo-gradient-round.svg", 
  "datePublished": "2019-10-08", 
  "url": "https://nadre.ethernet.edu.et/record/16156", 
  "@context": "https://schema.org/", 
  "identifier": "https://doi.org/10.20372/nadre:16156", 
  "@id": "https://doi.org/10.20372/nadre:16156", 
  "@type": "ScholarlyArticle", 
  "name": "ROBUST STABILITY AND STABLIZATION OF LINEAR  UNCERTAIN DISCRETE - TIME SINGULAR SYSTEM"
}
0
0
views
downloads
All versions This version
Views 00
Downloads 00
Data volume 0 Bytes0 Bytes
Unique views 00
Unique downloads 00

Share

Cite as