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  • For design of optimal and robust linear control systems algebraic Riccati equations or special quadratic polynomial equations called spectral factorization, depending on state or transfer function approach, need to be solved. In cases of equations with unknown parameters, it might be useful to solve them symbolically. The aim of the work was to implement and check up an algorithm for symbolic spectral factorization.
  • For design of optimal and robust linear control systems algebraic Riccati equations or special quadratic polynomial equations called spectral factorization, depending on state or transfer function approach, need to be solved. In cases of equations with unknown parameters, it might be useful to solve them symbolically. The aim of the work was to implement and check up an algorithm for symbolic spectral factorization. (en)
Title
  • Symbolic Solution of Spectral Factorization for Robust Control
  • Symbolic Solution of Spectral Factorization for Robust Control (en)
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  • Symbolic Solution of Spectral Factorization for Robust Control
  • Symbolic Solution of Spectral Factorization for Robust Control (en)
skos:notation
  • RIV/68407700:21230/03:03087775!RIV/2004/MSM/212304/N
http://linked.open...avai/riv/aktivita
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  • P(LN00B096)
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  • 629912
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  • RIV/68407700:21230/03:03087775
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  • polynomial - Hermitian Matrix;polynomial spectral factorization (en)
http://linked.open.../riv/klicoveSlovo
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http://linked.open...ontrolniKodProRIV
  • [FE00A91FED9E]
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  • Bratislava
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  • Šebek, Michael
  • Klimentová, Adéla
http://linked.open...rzeVyzkumneZpravy
  • Neuveden
https://schema.org/isbn
  • 80-227-1902-1
http://localhost/t...ganizacniJednotka
  • 21230
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