2009
DOI: 10.1016/j.matcom.2009.09.009
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Magnitude Vector Fitting to interval data

Abstract: Vector Fitting is an effective technique for rational approximation of LTI systems. It has been extended to fit the magnitude of the transfer function in absence of phase data. In this paper, magnitude Vector Fitting is modified to work on inequalities which the magnitude of the transfer function has to satisfy, instead of least squares approximation. The new interval version of the magnitude Vector Fitting is proved valuable for multiband filter design and the fitting of noisy magnitude spectra.

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Cited by 5 publications
(2 citation statements)
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“…and computing its coefficients through the Magnitude Vector Fitting algorithm [24], [25]. The (minimum-phase) sensitivity macromodel Ξ(s) is then constructed by extracting the subset of zeros and poles with negative real part from (17).…”
Section: Sensitivity-weighted Passivity Enforcementmentioning
confidence: 99%
“…and computing its coefficients through the Magnitude Vector Fitting algorithm [24], [25]. The (minimum-phase) sensitivity macromodel Ξ(s) is then constructed by extracting the subset of zeros and poles with negative real part from (17).…”
Section: Sensitivity-weighted Passivity Enforcementmentioning
confidence: 99%
“…Examples of frequency-sampled data are scattering parameters (S-parameters) for RF objects and admittance parameters (Y -parameters) for interconnects. Alternative data choices, such as frequency response derivative H ′ (s) [20], phase response ∠H (s) [21] and magnitude response |H (s)| [22], are used for different identification purposes. In practices, frequency-domain macromodeling involves complicated measurements.…”
Section: Data: Input Data Choicesmentioning
confidence: 99%