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  • Není k dispozici (cs)
  • In this paper the problem of determining stability radius of a ball of continuous-time polynomials specified by a weighted l_{p} norm in the coefficient space is considered. The graphical solution for equal weights considered for coefficients being above and below their nominal values was given by Tsypkin and Polyak. Based on that the solution of the same problem for the case of different weights taken for coefficient being above and below its nominal value is presented. The necessary and sufficient condition for robust stability of those systems is given.
  • In this paper the problem of determining stability radius of a ball of continuous-time polynomials specified by a weighted l_{p} norm in the coefficient space is considered. The graphical solution for equal weights considered for coefficients being above and below their nominal values was given by Tsypkin and Polyak. Based on that the solution of the same problem for the case of different weights taken for coefficient being above and below its nominal value is presented. The necessary and sufficient condition for robust stability of those systems is given. (en)
Title
  • Není k dispozici (cs)
  • Generalized Tsypkin-Polyak Locus
  • Generalized Tsypkin-Polyak Locus (en)
skos:prefLabel
  • Není k dispozici (cs)
  • Generalized Tsypkin-Polyak Locus
  • Generalized Tsypkin-Polyak Locus (en)
skos:notation
  • RIV/68407700:21230/04:03104389!RIV/2005/GA0/212305/N
http://linked.open.../vavai/riv/strany
  • 78 ; 83
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  • P(1P04LA231), P(GP102/04/P050)
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  • 565281
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  • RIV/68407700:21230/04:03104389
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  • Continuous-time systems; Parametric uncertainty; Robust stability; Stability margin (en)
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  • [9F5067B7343C]
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  • Oaxaca
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  • Laxenburg
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  • Proceedings of 2nd IFAC Symposium on System, Structure and Control, SSSC 2004
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  • Hušek, Petr
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number of pages
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  • IFAC
http://localhost/t...ganizacniJednotka
  • 21230
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