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A necessary and sufficient condition for parameter insensitive disturbance-rejection problem with state feedback
Authors:Naohisa Otsuka [Author Vitae]
Affiliation:Department of Information Sciences, Tokyo Denki University, Hatoyama-Machi, Hiki-Gun, Saitama 350-0394, Japan
Abstract:In this paper a necessary and sufficient condition for a parameter insensitive disturbance-rejection problem with state feedback which was pointed out as an open problem by Bhattacharyya to be solvable is proved. A constructive algorithm of simultaneously (A,B)-invariant subspaces for a finite-number of linear systems and a relationship between simultaneously (A,B)-invariant subspaces and generalized (A,B)-invariant subspaces play an important role to prove the main result.
Keywords:Geometric approach   Simultaneously   mmlsi4"   onclick="  submitCitation('/science?_ob=MathURL&  _method=retrieve&  _eid=1-s2.0-S0005109805003985&  _mathId=si4.gif&  _pii=S0005109805003985&  _issn=00051098&  _acct=C000069490&  _version=1&  _userid=6211566&  md5=e7585daa4b598718b87fa0ade30561c8')"   style="  cursor:pointer  "   alt="  Click to view the MathML source"   title="  Click to view the MathML source"  >  formulatext"   title="  click to view the MathML source"  >(A,B)-invariant subspaces   Generalized   mmlsi5"   onclick="  submitCitation('/science?_ob=MathURL&  _method=retrieve&  _eid=1-s2.0-S0005109805003985&  _mathId=si5.gif&  _pii=S0005109805003985&  _issn=00051098&  _acct=C000069490&  _version=1&  _userid=6211566&  md5=6dea1c0ba219b872fe20536cf83cc5f0')"   style="  cursor:pointer  "   alt="  Click to view the MathML source"   title="  Click to view the MathML source"  >  formulatext"   title="  click to view the MathML source"  >(A,B)-invariant subspaces   Uncertain linear systems   Disturbance rejection   State feedback
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