Title :
Analysis of interval system using model order reduction
Author :
Kalaiselvi, P. ; Pratheep, V.G.
Author_Institution :
Department of Mechatronics, Kongu Engineering College, Perundurai, India
Abstract :
Modeling physical systems usually results in complex high-order dynamic models. It is necessary to reduce it to a lower order system. A mixed method is suggested for reducing order of the large scale interval systems. Kharitonov polynomial is employed before the order reduction is come into the approximation process. The denominator polynomial of the reduced order is obtained by the improved pole clustering technique while numerator polynomial of reduced order is determined through the pade approximation method. The reduced order model so obtained preserves the stability of the higher order system. The proposed method is validated by numerical examples from the literature.
Keywords :
Approximation methods; Mathematical model; Polynomials; Reduced order systems; Stability criteria; Technological innovation; Improved Pole Clustering; Integral Square Error (ISE); Kharitonov theorem; Model Order Reduction; Pade Approximation;
Conference_Titel :
Innovations in Information, Embedded and Communication Systems (ICIIECS), 2015 International Conference on
Conference_Location :
Coimbatore, India
Print_ISBN :
978-1-4799-6817-6
DOI :
10.1109/ICIIECS.2015.7193142