Metoda konstrukcji częstotliwosciowych modeli nieliniowych wielobiegunników

• Autorzy: Walczak J. , Świszcz P.

Warianty tytułu

PL

Simplified models of nonlinear multipoles in frequency domain

• Języki publikacji: EN

Abstrakty

EN

Analysis of processes occurring in electric and electronic power systems requires knowledge of nonlinear elements which are the main source of distortion of currents and voltages. The purpose of the article is to present a method of construction of frequency models of nonlinear multipoles. The worked out theory assumes a mathematical description of characteristics of a nonlinear element. In order to obtain parameters of frequency models for multipoles the theory of describing functions has been used.

PL

Analiza procesów wystepujących w układach elektrycznych i energoelektronicznych wymaga znajomości nieliniowych elementów, które są główną przyczyną powstawania zniekształceń prądów i napięć. Celem tego artykułu jest zaprezentowanie metody konstrukcji częstotliwościowych modeli nieliniowych wielobiegunników. W celu wyznaczenia parametrów modeli zastosowano metodę funkcji opisującej.

Słowa kluczowe

EN

nonlinear systems; power system harmonics; modelling of electric systems

PL

układ nieliniowy; harmoniczne; modelowanie układów elektrycznych

• Wydawca: Wydawnictwo SIGMA-NOT
• Czasopismo: Przegląd Elektrotechniczny
• Rocznik: 2009
• Tom: R. 85, nr 4
• Strony: 227--233
• Opis fizyczny: Bibliogr. 23 poz., rys.

Twórcy

autor

Walczak J.

autor

Świszcz P.

• Silesian University of Technology,

Bibliografia

• [1] Alonso M.A.P., Donsion M.P., An improved time domain arc furnace model for harmonic analysis, IEEE Trans. on Power Delivery, Vol.19, (2004), No.1, 367-373
• [2] Amore M. D., Sarto M. S., A New Efficient Procedure for the Transient Analysis of Dissipative Power Networks with Nonlinear Loads, IEEE Trans. on Power Delivery, Vol.11, (1996), No.1, 533-540
• [3] Appel J., Zabrejko P.P., Nonlinear Supersposition Operators, Cambridge Univ. Press, (1990), Cambridge
• [4] Aprille T., Trick T., Steady –State Analysis on Nonlinear Circuits with Periodic Inputs, Proceedings of the IEEE, 60, (1972), 108-114
• [5] Arrilaga J., Bradley D. A., Bodger P.S., Power System Harmonics, J. Wiley, New York, (1985), 93-106, 110-132
• [6] Baron B., Pawlikowski S., Time domain identyfication of phase powers in nonlinear three-phase large power loads with electric arc, Archives of electrical engineering, 48 (1998), 125-128
• [7] Besov K.O., On the Continuity of the Generalized Nemytskii Operator on Spaces of Differentiable Functions, Mathematical Notes, vol. 71, (2002), No. 2, 154-165
• [8] Brambilla A, D’Amore D., A Filter-Based Technique for the Harmonic Balance Method, IEEE Trans. On CAS- I: Fundamental Theory and Appl, Vol. 43, (1996), No. 2, 92-97
• [9] Chang C., Hatziadoniu C., Xu W., Ribeiro P., Burch R., Grady W.M., Halpin M., Liu Y., Ranade S., Ruthman D., Watson N., Ortmeyer T., Wikston J., Medina A., Testa A., Gardiner R., Dinayahi V., Acram V., Lehn P., Modeling Devices With Nonlinear Voltage-Current Characteristics for Harmonic Studies, Harmonics Working Group, IEEE PES T&D Committee, IEEE Trans. on Power Delivery, Vol. 19, (2004), No. 4, 1802-1811
• [10] Göhen T., Electric Power Distribution Power Engineering, Mc Graw-Hil, (1986), New York
• [11] Golkar M., Meschi S., Matlab modelling of arc furnace for flicker study, IEEE International Conference on Industrial Technology, (2008), 1-6
• [12] Grady W.M., Heydt G.T., Prediction of power system harmonics due to gaseous discharge lighting, IEEE Trans. on Power Apparatus and Systems, 104(3) (1985), 554-561
• [13] Haruni A., Muttagi K., Negnevitsky M., Matlab modelling of arc flicker study, IEEE International Conference on Industrial Technology, (2007), 1-6
• [14] Heydt G., Neil-Carillo O., Zhao R., The Modelling on Nonlinear Loads in Electrical Engineering, IEEE Trans. on Power Delivery, Vol.16, (1996), No.5, 523-530
• [15] Knoop M., Köhle S., Time-Varying Loads in Electric Power Systems: Power Input, Equivalent Circuits Elements and Disturbances, ETEP, Vol.7, (1997), No.1, 5-11
• [16] Mayordomo J.G., Beites L.F., Asensi R., Izzeddine M., Zabala L., Amantegui J., A New Frequency Domain Arc Furnace Model for Iterative Harmonic Analysis, IEEE Trans. On Power Delivery, Vol. 12, (1997), No. 4, 1771-1778
• [17] Mees A.I., Describing Functions, Int. J. Appl.Math, No. 32, (1984), 221-233
• [18] Ozgun O., Abur A., Flicker study using a novel arc furnace model, IEEE Trans. On Power Delivery, Vol. 17, (2002), No. 4, 1158-1163
• [19] Piccardi C., Harmonic Balance Analysis of Codimension-2 Bifurcations in Periodic Systems, IEEE Trans. on Circuits and Systems, I Fundamental Theory and Applications, vol. 43, (1996), No. 12, 1015-1018
• [20] Świszcz P., Models of Nonlinear One-ports Supplied with Periodic and Discontinuos Waveforms, Electrotechnics Rewiev-Conferences, (2007), Nr. 2, 198-201
• [21] Varadan S, Makram E.B., Girgis A.A., A New Time Domain Voltage Source Model for an Arc Furnace Using EMTP, IEEE Trans. on Power Delivery, Vol. 11, (1996), No. 3, 1685-1691
• [22] Walczak J., Świszcz P., Frequency Representations of One-Port Networks, COMPEL The Int. J. for Comp. and Math. in Electrical and Electronic Engineering, Vol. 24, (2005), No. 4, 1142-1151
• [23] Yongning W., Heming L., Boqiang X., Liling S., Simulation research of harmonics in electric system of arc furnace, Power System Technology POERCON 2004, (2004), 902-906