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Analysis of ferroresonance oscillations in capacitive voltage transformer

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Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
Analysis of ferroresonance oscillations in capacitive voltage transformer is presented. For this purpose an analytical approach to ferroresonance is firstly introduced. With use of the harmonic balance method the condition for avoiding stable subharmonic oscillations of the 3rd mode is stated. In the next step the ATP-EMTP simulation based investigations are carried out to find the suppression circuit parameter (or parameters) which assure damping of the nonlinear oscillations in accordance to the requirements of the standards. Two kinds of suppression circuits designed for the considered capacitive voltage transformer construction are investigated. The possible chaotic phenomena resulting from nonlinear oscillations are also examined. The obtained results are pr esented and discussed.
Rocznik
Tom
Strony
43--66
Opis fizyczny
Bibliogr. 27 poz., rys., tab.
Twórcy
  • Department of Electrical Power Engineering, Wroclaw University of Technology, Wroclaw, Poland.
autor
Bibliografia
  • [1] ZADEH H.K., LI Z., A compensation scheme for CVT transient effects using artificial neural network, Electric Power Systems Research, 2008, 78, 30-38.
  • [2] SAHA M.M., IZYKOWSKI J., ROSOLOWSKI E., Fault Location on Power Networks, Springer, London 2010.
  • [3] ZANG W., SHU G., FENG Z., UNBEHAUEN R., Digital simulation models of a capacitor voltage transformer, Electrical Engineering, 2005, 87, 237-244.
  • [4] FERNANDES D. JR., NEVES W.L.A., VASCONCELOS J.C.A., Coupling capacitor voltage transformer: A model for electromagnetic transient studies, Electric Power Systems Research, 2007, 77, 125-134.
  • [5] BAKAR A.H.A., RAHIM N.A., ZAMBRI M.K.M., Analysis of lightning-caused ferroresonance in Capacitor Voltage Transformer (CVT), Electrical Power and Energy Systems, 2011, 33, 1536-1541.
  • [6] MIGUEL A., OLGUÍN-BECERRIL, ANGELES-CAMACHO C., FUERTE-ESQUIVEL C.R., Ferroresonance in subharmonic 3rd mode in an inductive voltage transformer, a real case analysis, Electrical Power and Energy Systems, 2014, 61, 318-325.
  • [7] ABBASI A., SEIFI A., Fast and perfect damping circuit for ferroresonance phenomena in coupling capacitor voltage transformers, Elect. Power Compon. Syst., March 2009, Vol. 37, No. 4, pp. 393-402.
  • [8] CHAKRAPANIA V., SWARUP K.S., Estimation of electronic suppression circuit resistance for protective relaying applications, Electric Power Components and Systems, 43(3): 282-297, 2015.
  • [9] Polish Standard: PN-EN 61869-5:2011 Instrument transformers, Part 5: Detailed requirements for capacitor voltage transformers (English version).
  • [10] IZYKOWSKI J., WISZNIEWSKI A., Damping of nonlinear oscillations in capacitive voltage transformers, Przegląd Elektrotechniczny (Electrical Review), 1974, nr 1, pp. 20-23 (in Polish).
  • [11] IZYKOWSKI J., KASZTENNY B., ROSOLOWSKI E., SAHA M.M., HILLSTROM B., Dynamic compensation of capacitive voltage transformers, IEEE Trans. Power. Delivery, January 1998, Vol. 13, No. 1, pp. 116-122.
  • [12] KASZTENNY B., SHARPLES D., ASARO V., POZZUOLI M., Distance relays and capacitive voltage transformers balancing speed and transient overreach, Proceedings 53rd Annual Conference for Protective Relay Engineering, Ontario, Canada.
  • [13] COSTELLO D., ZIMMERMAN K., CVT transients revisited distance, directional overcurrent and communications-assisted tripping concerns, 65th Annual Conference for Protective Relay Engineers, College Station, TX, 25 April 2012, pp. 73-84.
  • [14] AJAEI F.B., SANAYE-PASAND M., DAVARPANAH M., REZAEI-ZARE A., IRAVANI R., Mitigating the impacts of CCVT subsidence transients on the distance relay, IEEE Trans. Power Del., April 2012, Vol. 27, No. 2, pp. 497-505.
  • [15] DOMMEL H., ElectroMagnetic Transients Program, BPA, Portland, Oregon, 1986.
  • [16] FERRACI P., Ferroresonance, Cahier technique no. 190, Groupe Schneider, March 1998.
  • [17] VAL ESCUDERO M., DUDURYCH I., REDFERN M.A., Characterization of ferroresonant modes in HV substation with CB grounding capacitors, Electric Power Systems Research, 2007, 77, 1506-1513.
  • [18] SOWA P., "USZCZ K., Chaotic behavior in a power system following ferroresonance, Proceedings of the 14th International Scientific Conference Electric Power Engineering, 2013, pp. 79-82.
  • [19] FORDOEI H.R.A., GHOLAMI A., FATHI S.H., ABBASI A., Chaotic oscillations control in the voltage transformer including nonlinear core loss model by a nonlinear robust adaptive controller, Electrical Power and Energy Systems, 2013, 47, 280-294.
  • [20] SKIADAS C.H., SKIADAS C., Chaotic Modelling and Simulation. Analysis of Chaotic Models, Attractors and Form, CRC Press, Taylor & Francis Group, 2009.
  • [21] PARKER T.S., CHUA L.O., Practical numerical algorithms for chaotic systems, Springer-Verlag, 1989. Available in: http://link.springer.com/book/10.1007/978-1-4612-3486-9.
  • [22] KORSCH H.J., JODL H.-J., HARTMANN T., Chaos. A Program Collection for the PC, SpringerVerlag, Berlin, Heidelberg 2008.
  • [23] ALLIGOOD K.T., SAUER T.D., YORKE J.A., Chaos an introduction to dynamical systems, Springer-Verlag, New York, Inc., 1996.
  • [24] MATLAB-user’s-guide, The Math Works, Inc., 2000.
  • [25] ROSENSTEIN M.T., COLLINS J.J., DE LUCA C.J., A practical method for calculating largest Lyapunov exponents from small data sets, Physica D., 1993, 65, 117-134.
  • [26] KUZNETSOV N., MOKAEV T.N., VASILYEV P.A., Numerical justification of Leonov conjecture on Lyapunov dimension of Rossler attractor, Comm. in Nonl. Sci and Num. Simul., 2014, 19(4), pp. 1027-1034. The programme is also available in: http://www.math.spbu.ru/user/nk/PDF/Lyapunov-exponentSign-inversion-Perron-effects-Chaos.pdf
  • [27] MATLAB programme for Lyapunov exponents calculation adopted to the CVT circuit. Available in: http://zas.pwr.edu.pl/files
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-96e865b3-03ad-45ca-a445-60b1369eda71
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