Partial compensation of large scale discrete systems

Nicholas Baine; Terry Kolakowski; Julie Lee; Pradeep Misra

Partial compensation of large scale discrete systems

Nicholas Baine, Terry Kolakowski, Julie Lee, Pradeep Misra

Wright State University

Research output: Contribution to journal › Article › peer-review

Abstract

This paper addresses the problem of partial state feedback compensation for large scale discrete systems. The eigenvalues of the closed-loop matrix should lie within a designated region of the z-domain to satisfy both stability and damping requirements. The system is to be compensated in such a way that only the eigenvalues that lie outside the desired region are affected. This is achieved through the use of the fast matrix sector function to decompose the system without solving for the eigenvalues. The decomposed system is then controlled using LQR design techniques. © 2010 AACC.

Original language	American English
Journal	Proceedings of the 2010 American Control Conference, ACC 2010
State	Published - Oct 15 2010

Cite this

@article{afe4ef34b728446fb5fa9339a25a28dd,

title = "Partial compensation of large scale discrete systems",

abstract = " This paper addresses the problem of partial state feedback compensation for large scale discrete systems. The eigenvalues of the closed-loop matrix should lie within a designated region of the z-domain to satisfy both stability and damping requirements. The system is to be compensated in such a way that only the eigenvalues that lie outside the desired region are affected. This is achieved through the use of the fast matrix sector function to decompose the system without solving for the eigenvalues. The decomposed system is then controlled using LQR design techniques. {\textcopyright} 2010 AACC.",

author = "Nicholas Baine and Terry Kolakowski and Julie Lee and Pradeep Misra",

year = "2010",

month = oct,

day = "15",

language = "American English",

journal = "Proceedings of the 2010 American Control Conference, ACC 2010",

}

TY - JOUR

T1 - Partial compensation of large scale discrete systems

AU - Baine, Nicholas

AU - Kolakowski, Terry

AU - Lee, Julie

AU - Misra, Pradeep

PY - 2010/10/15

Y1 - 2010/10/15

N2 - This paper addresses the problem of partial state feedback compensation for large scale discrete systems. The eigenvalues of the closed-loop matrix should lie within a designated region of the z-domain to satisfy both stability and damping requirements. The system is to be compensated in such a way that only the eigenvalues that lie outside the desired region are affected. This is achieved through the use of the fast matrix sector function to decompose the system without solving for the eigenvalues. The decomposed system is then controlled using LQR design techniques. © 2010 AACC.

AB - This paper addresses the problem of partial state feedback compensation for large scale discrete systems. The eigenvalues of the closed-loop matrix should lie within a designated region of the z-domain to satisfy both stability and damping requirements. The system is to be compensated in such a way that only the eigenvalues that lie outside the desired region are affected. This is achieved through the use of the fast matrix sector function to decompose the system without solving for the eigenvalues. The decomposed system is then controlled using LQR design techniques. © 2010 AACC.

UR - https://corescholar.libraries.wright.edu/ee/14

M3 - Article

JO - Proceedings of the 2010 American Control Conference, ACC 2010

JF - Proceedings of the 2010 American Control Conference, ACC 2010

ER -

Partial compensation of large scale discrete systems

Abstract

Other files and links

Cite this