2014
DOI: 10.1109/tpwrd.2013.2285734
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Rational Modeling of Multiport Systems via a Symmetry and Passivity Preserving Mode-Revealing Transformation

Abstract: Modeling of frequency-dependent components and subnetworks is often based on a terminal description by an admittance matrix in the frequency domain. One challenge in the extraction of state-space models from such data is to prevent possible error magnification when the model is to be applied in time-domain simulations. The error magnification is a consequence of inaccurate representation of small eigenvalues of the admittance matrix. This paper resolves the problem by introducing a similarity transformation ma… Show more

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Cited by 23 publications
(12 citation statements)
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References 27 publications
(44 reference statements)
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“…below 10 −15 or less. This is achieved by limiting the value of the (inverse) weighting function when solving the associated least squares problem as reported in [16].…”
Section: Discussionmentioning
confidence: 99%
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“…below 10 −15 or less. This is achieved by limiting the value of the (inverse) weighting function when solving the associated least squares problem as reported in [16].…”
Section: Discussionmentioning
confidence: 99%
“…The extraction of the model (9) is made difficult by the fact that Y eq has at low frequencies a combination of very large and very small eigenvalues. To prevent the small eigenvalues to be lost in the fitting process, we make use of the MRT introduced in [16]. MRT aims at improving the observability of this small eigenvalues by choosing a suitable transformation matrix T that preserves the physical properties of symmetry, realness, stability, causality and passivity.…”
Section: Rational Modelling Using Mrtmentioning
confidence: 99%
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“…FDNEs are generally formulated as frequency-dependent black-box terminal equivalents based on rational functions. In [6], FDNE is formulated using modal vector fitting (VF) method and in [7] passivity of the rational function is enforced using mode revealing algorithm. The authors in [8], used VF method to generate FDNE combined with TSA component for real-time simulation and, in [9] this method was improved by including generator coherency.…”
Section: Introductionmentioning
confidence: 99%
“…Το κύριο μειονέκτημα αυτής της μεθόδου είναι η απαίτηση για λεπτομερή υπολογισμό του πίνακα σύνθετων αγωγιμοτήτων κόμβων στο πεδίο της συχνότητας, καθώς τα στοιχεία του στις υψηλές συχνότητες χαρακτηρίζονται από μια σειρά αιχμών και απότομης διακύμανσης [28], [44], [45], [50], [52]. Επιπρόσθετα, απαιτείται η χρησιμοποίηση ενός σημαντικού αριθμού ρητών συναρτήσεων για την ακριβή μοντελοποίηση του πίνακα σύνθετων αγωγιμοτήτων κόμβων, γεγονός που οφείλεται στους χρόνους διάδοσης των γραμμών μεταφοράς που ενυπάρχουν στα στοιχεία του πίνακα [44], [45].…”
Section: μέθοδος του πίνακα σύνθετων αγωγιμοτήτων κόμβωνunclassified