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  • A necessary and sufficient condition is proposed for existence of a polynomial p(s)/q(s)is robustly strictly positive real when q(s) is given Hurwitz polynomial with polytopic uncertainty. It turns out that the whole set of candidates p(s) is a convex subset of the cone of positive semidefinite matrices, resulting in a straightforward strictly positive real design algorithm based on linear inequalities.
  • A necessary and sufficient condition is proposed for existence of a polynomial p(s)/q(s)is robustly strictly positive real when q(s) is given Hurwitz polynomial with polytopic uncertainty. It turns out that the whole set of candidates p(s) is a convex subset of the cone of positive semidefinite matrices, resulting in a straightforward strictly positive real design algorithm based on linear inequalities. (en)
Title
  • Linear matrix inequalities for robust strictly positive real design.
  • Linear matrix inequalities for robust strictly positive real design. (en)
skos:prefLabel
  • Linear matrix inequalities for robust strictly positive real design.
  • Linear matrix inequalities for robust strictly positive real design. (en)
skos:notation
  • RIV/67985556:_____/01:16010236!RIV/2003/AV0/A16003/N
http://linked.open.../vavai/riv/strany
  • 1;11
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  • P(KSK1019101), Z(AV0Z1075907)
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  • Henrion, Didier
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  • 685359
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  • RIV/67985556:_____/01:16010236
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  • strictly positive real; polynomial; linear matrix inequalities (en)
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  • [FE7D2A6D88E1]
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  • Toulouse [FR]
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  • Toulouse
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  • Proceedings of the Workshop on Electronics, Control, Modelling, Measurement and Signals.
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  • Henrion, Didier
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  • ECMMS
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