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  • The main objective of the proposed contribution is to demonstrate a modern control approach based on algebraic means when control stable processes with time delay not only in input-output relation but also with internal (feedback) delays. The methodology described in this paper, unlike many other methods, does not require any time delay approximation. A control structure combining the simple feedback control structure with a control system with two degrees of freedom is considered. The control design is performed in the special ring of stable and proper retarded quasipolynomial (RQ) meromorphic functions via the solution of the Bézout identity with Youla-Kučera parameterization. It is also claimed that the procedure is not unique. Final controllers are of so-called anisochronic type and ensure feedback loop stability, tracking of the step reference and load disturbance attenuation. The modified Nyquist criterion pertaining to the chosen control system structure is a starting-point of a tuning process.
  • The main objective of the proposed contribution is to demonstrate a modern control approach based on algebraic means when control stable processes with time delay not only in input-output relation but also with internal (feedback) delays. The methodology described in this paper, unlike many other methods, does not require any time delay approximation. A control structure combining the simple feedback control structure with a control system with two degrees of freedom is considered. The control design is performed in the special ring of stable and proper retarded quasipolynomial (RQ) meromorphic functions via the solution of the Bézout identity with Youla-Kučera parameterization. It is also claimed that the procedure is not unique. Final controllers are of so-called anisochronic type and ensure feedback loop stability, tracking of the step reference and load disturbance attenuation. The modified Nyquist criterion pertaining to the chosen control system structure is a starting-point of a tuning process. (en)
Title
  • Control of stable delayed systems using algebraic tools and the modified Nyquist criterion
  • Control of stable delayed systems using algebraic tools and the modified Nyquist criterion (en)
skos:prefLabel
  • Control of stable delayed systems using algebraic tools and the modified Nyquist criterion
  • Control of stable delayed systems using algebraic tools and the modified Nyquist criterion (en)
skos:notation
  • RIV/70883521:28140/10:63509177!RIV11-MSM-28140___
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  • Z(MSM7088352102)
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  • 252068
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  • RIV/70883521:28140/10:63509177
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  • Algebraic control; Bézout identity; delayed system; Nyquist criterion; gain margin (en)
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http://linked.open...ontrolniKodProRIV
  • [766C60380564]
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  • Ostrava
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  • Ostrava
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  • Proceedings of XXXVth. Seminary ASR10 Instruments and Control
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  • Pekař, Libor
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  • Vysoká škola báňská - Technická univerzita Ostrava
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  • 978-80-248-2191-7
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  • 28140
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