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The reader is enabled to use the mathematical tools of linear system theory for control engineering purposes. The focus is on the function-theoretical and algebraic relationships that enable trajectory control, the design of robust stabilizing controllers and the continuous-time handling of sampling control loops. Numerous examples illustrate the application of the general laws. When modeling controlled systems, the unavoidable uncertainties are taken into account.
The work is now available in the second, completely revised and restructured version, which has been expanded in terms of
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Produktbeschreibung
The reader is enabled to use the mathematical tools of linear system theory for control engineering purposes. The focus is on the function-theoretical and algebraic relationships that enable trajectory control, the design of robust stabilizing controllers and the continuous-time handling of sampling control loops. Numerous examples illustrate the application of the general laws. When modeling controlled systems, the unavoidable uncertainties are taken into account.

The work is now available in the second, completely revised and restructured version, which has been expanded in terms of content to include new research results on the design of open-loop and closed-loop control systems..
  • Produktdetails
  • Verlag: Springer, Berlin; Vieweg+Teubner
  • Artikelnr. des Verlages: 86284352
  • 2., überarb. u. erw. Aufl.
  • Seitenzahl: 612
  • Erscheinungstermin: 9. Oktober 2014
  • Deutsch
  • Abmessung: 246mm x 173mm x 38mm
  • Gewicht: 1150g
  • ISBN-13: 9783642409592
  • ISBN-10: 3642409598
  • Artikelnr.: 40036115
Autorenporträt
Professor Dr.-Ing. Dr.rer.nat. Kurt Reinschke has held a professorship for control theory at the TU Dresden since 1992 after many years of professional experience in research and industry. This university of excellence awarded him a senior research professorship in October 2012.
Inhaltsangabe
Introduction.- Mathematical description of signals and transmission systems.- Stability of rational transfer functions.- Basic concepts of linear control theory.- Controllability from a mathematical point of view.- Description of LTI systems by polynomial matrices.- Design of controls and MIMI systems.- State space methods.- Discrete-time LTI systems and sampling control loops.- Case study on the application of linear control theory.