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IFAC Proceedings Volumes | 2002

Frequency domain identification of partial fraction models

Alexandros Soumelidis; Margit Papp; Ferenc Schipp; József Bokor

Abstract The paper constructs a method for identification of models given in partial fraction representation by using a specific discrete bi-orthogonal system of functions specified by the poles and their multiplicities. Using frequency domain data, an iteration algorithm convergent in second order is given that incorporates procedures for finding not only the pole locations, but also their corresponding multiplicity.


conference on decision and control | 1997

Representation and approximation of signals and systems using generalized Kautz functions

Alexandros Soumelidis; József Bokor; Ferenc Schipp

This paper discusses representations of signals and systems in a rational orthogonal basis called generalized Kautz basis. It is shown that the computation of the coefficients in this basis can be performed by applying FFT to appropriately transformed system transfer function. Approximation properties in H/sup 2/ and H/sup /spl infin// norms using partial sum operators is investigated, too.


advances in computing and communications | 1995

Approximate H/sub /spl infin// identification using partial sum operators in disc algebra basis

József Bokor; Ferenc Schipp; L. Gianone

The problem of approximate H/sub /spl infin// identification is considered. A basis using the Faber-Schauder and Franklin systems is constructed in the disc algebra and the partial sum operators on this basis are used to obtain approximate models. A linear identification procedure has been developed to obtain the model parameters from frequency response measurements.


IFAC Proceedings Volumes | 2009

Applying hyperbolic wavelet constructions in the identification of signals and systems

Alexandros Soumelidis; József Bokor; Ferenc Schipp

Abstract This paper is devoted to the construction of wavelet-type transforms with the purpose to represent functions belonging to the Hardy-space H 2 . The concept of the affine wavelet-transform defined in the space L 2 is extended to the Hardy space H 2 on the basis of the Blaschke group. A discrete hyperbolic wavelet scheme is also constructed that results in computable forms. The wavelet construction obtained possesses good localization properties with respect to functions in H 2 , hence forms an adequate tool for signal and system identification purposes.


Archive | 2011

ON THE FOURIER COEFFICIENTS WITH RESPECT TO THE DISCRETE LAGUERRE SYSTEM

Ferenc Schipp; Alexandros Soumelidis


Archive | 2010

Discrete orthogonality of Zernike functions and its relevance to corneal topography

Alexandros Soumelidis; Zoltán Fazekas; Margit Papp; Ferenc Schipp


Archive | 2009

Utilizing the Discrete Orthogonality of Zernike Functions in Corneal Measurements

Zoltán Fazekas; Alexandros Soumelidis; Ferenc Schipp


Archive | 2006

Description of corneal surfaces using discretised argument-transformed Chebyshev-polynomials

Alexandros Soumelidis; Zoltán Fazekas; Ferenc Schipp; Béla Csákány


Software Engineering | 2012

Modeling and identification in frequency domain with representations on the Blaschke group

Alexandros Soumelidis; József Bokor; Ferenc Schipp


Archive | 2007

Corneal surface changes represented in an orthogonal basis derived from the original corneal surface

Zoltán Fazekas; Alexandros Soumelidis; Ferenc Schipp; János Németh

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Alexandros Soumelidis

Hungarian Academy of Sciences

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József Bokor

Hungarian Academy of Sciences

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Zoltán Fazekas

Budapest University of Technology and Economics

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László Keviczky

Hungarian Academy of Sciences

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József Bokor

Hungarian Academy of Sciences

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