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  • The Laplace transform of a differential equation describing a system which contains delays in feedback loops results in a ratio of quasipolynomials, instead of obligatory polynomials as for delayless systems. Quasipolynomials can be then expressed as a linear combination of products of delay (exponential) terms and s-powers. The role of transfer function poles and that of the characteristic quasipolynomial is the same as in the traditional case. This paper utilizes the argument principle (the Mikhaylov criterion) in order to study stability properties of a selected quasipolynomial. Upper and lower bounds for a free real parameter are found via lemmas and theorems which are not proven due to the limited space. The obtained results are examined by a simulation example.
  • The Laplace transform of a differential equation describing a system which contains delays in feedback loops results in a ratio of quasipolynomials, instead of obligatory polynomials as for delayless systems. Quasipolynomials can be then expressed as a linear combination of products of delay (exponential) terms and s-powers. The role of transfer function poles and that of the characteristic quasipolynomial is the same as in the traditional case. This paper utilizes the argument principle (the Mikhaylov criterion) in order to study stability properties of a selected quasipolynomial. Upper and lower bounds for a free real parameter are found via lemmas and theorems which are not proven due to the limited space. The obtained results are examined by a simulation example. (en)
Title
  • On a stability of a quasipolynomial
  • On a stability of a quasipolynomial (en)
skos:prefLabel
  • On a stability of a quasipolynomial
  • On a stability of a quasipolynomial (en)
skos:notation
  • RIV/70883521:28140/10:63509155!RIV11-MSM-28140___
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  • 276638
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  • RIV/70883521:28140/10:63509155
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  • Quasipolynomial; stability analysis; delay systems (en)
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  • [083F6F828143]
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  • Zadar, Croatia
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  • Vienna
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  • Proceedings of the 21st International DAAAM Symposium %22Intelligent Manufacturing & Automation: Focus on Interdisciplinary Solutions%22
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  • Pekař, Libor
  • Prokop, Roman
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  • DAAAM International Vienna
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  • 978-3-901509-73-5
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  • 28140
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