UHV TRANSFORMERS DIFFERENTIAL PROTECTION BASED ON THE SECOND HARMONIC SUPPRESSION

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International Journal on Technical and Physical Problems of Engineering (IJTPE) Published by International Organization of IOTPE ISSN 2077-3528 IJTPE Journal www.iotpe.com ijtpe@iotpe.com March 2015 Issue 22 Volume 7 Number 1 Pages 21-25 UHV TRANSFORMERS DIFFERENTIAL PROTECTION BASED ON THE SECOND HARMONIC SUPPRESSION N.M. Tabatabaei 1,2 S. Maleki 1 N.S. Boushehri 1,2 1. Electrical Engineering Department, Seraj Higher Education Institute, Tabriz, Iran n.m.tabatabaei@gmail.com, sajjadmaleki71@gmail.com, nargesboush@yahoo.com 2. Taba Elm International Institute, Tabriz, Iran Abstract- Ultra-high voltage (UHV) transmission results enormous economic benefits and technical superiorities. It is essential that UHV transformers should be protected against many kind of faults. An important fault which could be cause of maloperation of differential protection in UHV transformers, is internal fault. It happens when parts of the UHV transformer windings get short circuited. Also energizing an UHV transformer could lead to maloperation of differential protection. Suppression of the second harmonic during energization and internal faults is a method for preventing of maloperation in differential protection of UHV transformers. So we need to study on them which could be done by a computer software PSCAD EMTDC. By studying on the harmonics we can specify the percent of the second harmonic that should be blocked. Other studies on different kind of high voltage transformers are not enough and new study and simulation is essential. For simulating this problem, a three winding autotransformer model is firstly built according to the existing Unified Magnetic Equivalent Circuit transformer model provided by EMTDC software and then harmonics during internal faults and energization have been studied. Keywords: UHV, Transformer, Second Harmonic, Simulation. I. INTRODUCTION Distinguishing between magnetic inrush and the fault current for differential protection of power transformer is a problem, and this challenge when it is about UHV transformers, gets more serious. By using a UMEC model of a transformer we can model a single phase transformer and because, an autotransformer doesn t exist in this software, we use a common transformer. In this method we can have several windings in high voltage end, instead of one winding which provides our problem requirements. Autotransformer is the main type of UHV transformer, but the model of autotransformer provided by most simulation software is absent. PSCAD/EMTDC is typical simulation software applied in various fields of power systems. In particular, it is suitable for electromagnetic transient simulations. In this paper, according to the equivalent circuit of three-winding autotransformer, we set up the UHV autotransformer model and its internal faults model by means of a unified magnetic equivalent circuit (UMEC) transformer model provided by EMTDC software. This new model takes into accounted both the particularity of UHV transformer and the nonlinearity of the transformer core [8]. Based on described model we simulate 30% phase to phase fault, 60% fault and phase to ground fault and energization. Remnant fluxes are considered to be zero. II. THE UHV TRANSFORMER INTERNAL FAULTS AND ENERGIZATION MODELING AND SIMULATING A. Equations and Fault Modeling For simulating different kinds of faults, we should do short circuit the different point of primary windings which could be done by breakers. By placing breakers in appropriate points we could have different types of faults. For having more different percent of short circuited windings we can have Equations (1, 2) [8]: X X X (1) 2 3 C 2 2 N2 X X N where, X 2 3 3 and X C X 3 (2) is the leakage reactance of series windings, are the leakage reactance of number two and number three windings, and N 2 and N 3 are the turn quantities of number two winding and number three winding, respectively. Figures 1 and 2 illustrate basic models for simulating required faults. In Figure 2, the model for simulating interturn fault with short circuit turn ratio lower than 50% and turn to ground fault with short circuit ratio bigger than 50% is been illustrated. By changing the position of number four winding with number two and number three winding, we simulate other percent of faults, so it does not need to replace the breakers. In this case, one end of number four winding is connected to the terminal of HV side and the other one is connected to one end of number two winding. Internal faults of UHV transformer should be investigated by virtue of this arrangement. 21

Figure 1. Basic configuration of the UHV transformer Figure 3. 30% internal fault modeling Figure 2. Modeling of internal faults of the transformers In order to cut out a part of primary windings off the circuit, we have several options that depend on demanded fault. For example, by closing BRK1 and BRK3, short circuit to ground happens. Other faults happen when different modes of closing of the breakers occur. B. Simulation 30% Internal Fault Breakers which are involved in this problem are BRK1 and BRK2, so we can study on harmonics that occur after 30% fault. In this case, number two winding gets short circuited. This model is shown in Figures 3, and the results of the harmonics on the output current and voltage have been illustrated in Figures 4 and 5. It is evidence that, after fault, output have some changes. As illustrated in Figure 4, the second harmonic (green one), has a much bigger amount rather than other harmonics which is really important in differential protection. In Figure 5, it is shown that there is no significant change in output voltage but as we considered before in Figure 4, there are harmonics that can be harmful for the UHV transformers. C. 60% Internal Fault Simulating In Figure 6, the model of 60% internal fault. By closing BRK1 and BRK3, 60% of the primary windings gets off the primary windings of the transformer. In this case two primary windings of three primary windings short circuit and we will have corresponding harmonics that we can view in Figure 7. The Figure 8 shows the output voltage of transformer in the case of 60% internal fault. In Figure 7, there are harmonics after fault happens and still the second harmonic has a bigger percent rather than other harmonics. This case versus the 30% fault has a bigger the second harmonic that could be caused by more short circuit windings. On the other hand, output voltage reduced after fault. Red line shows the reduction in output voltage and its affect after fault happens. Figure 4. Harmonics in the case of 30% internal fault Figure 5. Output voltage in the case of 30% internal fault Figure 6. The 60% internal fault modeling Figure 7. Harmonics in the case of 60% internal fault Figure 8. Output voltage in the case of 60% internal fault 22

D. Short Circuit to Ground Fault For modeling this fault, another closing combination of the breakers is required. So breakers BRK2 and BRK3 act at the same time and considered fault happens and the whole of transformer primary windings are short circuited to ground. Figure 9 illustrates which breakers play the roll in this fault simulating. Figure 10 shows harmonics in the case of short circuit to ground fault and output voltage in shown in Figure 11. As it is clear in Figure 10, the second harmonic, farther more of other harmonic rises and reaches to a higher point than the other cases we ve analyzed, that could be due to increment of windings which are involve in short circuit matter. Against last cases, we have a rise of seventh harmonic rise here quickly. But it s not a problem because of the filters that would be considered in a real grid system. Figure 11 shows that after short circuit to ground fault occurred, output voltage almost reaches to zero that means we don t have any output voltage. EHV and lower level systems, leading to the more abnormal waveforms. Figure 13 illustrates the harmonics during energization. As we can realize, the higher order harmonics, especially the odd harmonic of the inrushes of UHV transformer are very abundant. In compare with the second harmonic, seventh harmonic has a bigger amount at the first place but as time goes by, the second harmonic grows. We have a bigger amount of the second harmonic and faster rise in all harmonics in compare with the other foregoing cases. Figure 12. Magnetic inrush currents in the condition of typical energization; initial angle of phase A is 0; permeant flux densities of the three phase are all 0 [8] Figure 9. The short circuit to ground fault modeling of Figure 6 Figure 13. Harmonic change in the case of energization Figure 10. Harmonics in the case of short circuit to ground fault III. ANALYZING EFFECT OF LONG DISTANCE TRANSMISSION LINE ON THE SECOND HARMONIC Based on former studies [3] [8] which has been done on energization and internal faults cases in three winding UHV transformer, prove that long line is not a key factor to influence the second harmonic content of inrushes. The studied system illustrated in Figure 14 and results of energization illustrated in Figure 15. Figure 11. Output voltage in the case of short circuit to ground fault E. Energization Simulation It has been discussed that for using the second harmonic restraint in protection relay applications, we should analyze the harmonics and especially the second harmonic in different faults and since there are harmonics during energization, we need to consider its simulation in our analyzes. For instance Figure 12 illustrates harmonics during energization that effect on output current in a three phase UHV transformer [8]. As seen in Figure 12, the harmonics of the inrush is more abundant than the transformer s in Figure 14. System model [3] Figure 15. Comparison of the second harmonic characteristic in the case of energization with line and without long [8] 23

In this case, the simulation is done, once by a long transmission line and once more without a transmission line. As you can analyze in Figure 15, there is no significant difference between these two results. So we can conclude that long line won t have basic influence on our system either. IV. DISCUSSIONS By simulating different internal fault we found out that by increasing internal fault, the amount of output current grows which could have an impropriate effect on system. Other references [8] pointed out the growing of output current during other more percent of fault is shown in Figure 16. As seen, no matter for interturn short-circuited faults or for phase to ground faults, the more turns are shortcircuited, the higher the primary current is. The second harmonic in other percent of faults have been reported in many references [8]. Therefore by simulating all kind of internal faults and energization we have to offer the percent of the second harmonic suppression for applying in differential protection. In the case which simulated in reference [8], this amount offered to be 10% which could be different in other cases. Investigations shows that with a long line and without it, results are almost the same. Figure 16. Phase Currents in the case of internal faults [8] V. CONCLUSIONS Based on the benchmark model of transformer provided by EMTDC, the energization and internal fault models of UHV transformer are established in this paper in terms of autotransformer model. We accomplish the corresponding electromagnetic transient simulations in UHV environment, and offer the reasonable precondition for investigating the protection operation of the UHV transformer, especially for proving its applicability to the UHV test. The emphasis is on evaluating amount of 2nd harmonic blocking to improve operation reliability of the differential protection. As seen, no matter for interturn short-circuited faults or phase to ground faults which the most of turns are shortcircuited and the highest current is the primary one. These models could useful and applicable for UHV transformers protection test. According this paper, the operational level of the differential protection of UHV transformer can be improved further which improves the security of grids. According to the simulation results, the second harmonic based blocking scheme can distinguish between inrush and fault current on the whole. A great deal of beneficial works for identifying the inrush from fault current have been reported [15-24]. However, in some scenarios of internal faults it may lead to some time delay for the response of the differential protection. In this sense, the discrimination between the inrush and the fault current of UHV transformer is still a valuable work. Furthermore, we investigate the harmonic change trends. As seen, the higher order harmonic content and the change trends are similar to the second harmonic. Also magnitude of the second harmonic is not dependent on long transmission line and it is not a key factor to influence the second harmonic. X 2 X 3 X C N 2 N 3 NOMENCLATURES : Leakage reactance of number two windings : Leakage reactance of number three windings : Leakage reactance of the series winding : turn quantities of number two winding : turn quantities of number three winding REFERENCES [1] A. Guzman, Z. Zocholl, G. Benmouyal, H.J. Altuve, A Current Based Solution for Transformer Differential Protection - I: Problem Statement, IEEE Trans. Power Del., Vol. 16, No. 4, pp. 485-491, Oct. 2001. [2] S.A. Saleh, M.A. Rahman, Modeling and Protection of a Three Phase Power Transformer Using Wavelet Packet Transform, IEEE Trans. Power Del., Vol. 20, No. 2, pp. 1273-1282, Apr. 2005. [3] L. Zeng, X. Lin, J. Huang, Z. Bo, Modeling of UHV Power Transformer and Analysis of Electromagnetic Transient, IEEE 978-1-6, pp. 4244-4241, 2009. [4] B. Kasztenny, E. Rosolowski, Modeling and Protection of Hexagonal Phase Shifting Transformers - Part II: Protection, IEEE Trans. Power Del., Vol. 23, No. 3, pp. 1351-1358, July 2008. [5] D. Muthumuni, P.G. McLaren, W. Chandrasena, A. Parker, M. Yu, Simulation of Delta Connected Current Transformers in a Differential Protection Scheme, 7th Int. Conf. Developments in Power System Protection, pp. 222-225, 2005. [6] M. Kezunovic, Y. Guo, Modeling and Simulation of the Power Transformer Faults and Related Protective Relay Behavior, IEEE Trans. Power Del., Vol. 15, No. 1, pp. 44-50, Jan. 2000. [7] J.T. Thrope, D.C. Jiles, M. Devine, Numerical Determination of Hysteresis Parameters Using the Theory of Ferromagnetic Hysteresis, IEEE Transactions on Magnetics, Vol. 28, pp. 27-35, 1992. [8] X. Lin, J. Huang, L. Zeng, Z.Q. Bo, Analysis of Electromagnetic Transient and Adaptability of Second- 24

Harmonic Restraint Based Differential Protection of UHV Power Transformer, IEEE Trans. Power Del., Vol. 25, No. 4, pp. 2299-2307, Oct. 2010. [9] X. Tang, K. Kobayashi, Y. Sonobe, M. Okazaki, Development of 765 KV Transformer Protection Relay, Proc. Advanced Power System Automation and Protection, 2011. [10] D. Shao, X. Yin, Zh. Zhang, W. Chen, D. Chen, Experiment Research on Differential Protection for UHV Transformer in China, Power Engineering Society, IEEE General Meeting - PES, pp. 1-5, 2008. [11] M. Moscoso, G.J. Lloyd, K. Liu, Z. Wang, Improvements to Transformer Differential Protection - Design and Test Experience, IEEE 47th Int. Universities Power Engineering Conference (UPEC), 2012. [12] T. Zheng, P. Chen, T. Lu, Research on a Maloperation Case of Differential Protection in UHV Transformer, State Key Lab. for Alternate Electrical Power System with Renewable Energy Source, North China Electric Power University, Beijing, China, 2013. [13] H. Weng, X. Lin, P. Liu, Studies on the Operation Behavior of Differential Protection during a Loaded Transformer Energization, IEEE Transactions on Power Delivery, Vol. 22, No. 3, July 2007. [14] T.S. Sidhu, M.S. Sachdev, On Line Identification of Magnetizing Inrush and Internal Faults in Three Phase Transformer, IEEE Trans. Power Del., Vol. 7, No. 4, pp. 1885-1891, Oct. 1992. [15] M.A. Rahman, B. Jeyasurya, A State-of-the-Art Review of Transformer Protection Algorithms, IEEE Trans. Power Del., Vol. 3, No. 2, pp. 534-544, Apr. 1988. [16] B. Kasztenny, Impact of Transformer Inrush Currents on Sensitive Protection Functions, IEEE Power Eng. Soc. Transmission and Distribution Conf. and Exhib. pp. 820-823, 2006. [17] A. Guzman, S. Zocholl, G. Benmouyal, H.J. Altuve, A Current Based Solution for Transformer Differential Protection - II. Relay Description and Evaluation, IEEE Trans. Power Del., Vol. 17, No. 4, pp. 886-893, Oct. 2002. [18] B. Kasztenny, M. Kezunovic, Digital Relays Improve Protection of Large Transformers, IEEE Comput. Applic. Power, Vol. 11, No. 4, pp. 39-45, 1998. [19] M.A. Rahman, P.K. Dash, Fast Algorithm for Digital Protection of Power Transformers, IEE Proc. C: Gener., Transm., Distrib., Vol. 129, No. 2, pp. 79-85, 1982. [20] T. Hayder, U. Schaerli, K. Feser, L. Schiel, Universal Adaptive Differential Protection for Regulating Transformers, IEEE Trans. Power Del., Vol. 23, No. 2, pp. 568-575, Apr. 2008. [21] Y.C. Kang, B.E. Lee, S.H. Kang, P.A. Crossley, Transformer Protection Based on the Increment of Flux Linkages, IEE Proc. C: Gener., Transm., Distrib., Vol. 151, No. 4, pp. 548-554, 2004. [22] J. Faiz, S. Lotfi Fard, A Novel Wavelet Based Algorithm for Discrimination of Internal Faults from Magnetizing Inrush Currents in Power Transformers, IEEE Trans. Power Del., Vol. 21, No. 4, pp. 1989-1996, Oct. 2006. [23] L. Kojovic, M.T. Bishop, D. Sharma, Innovative Differential Protection of Power Transformers Using Low Energy Current Sensors, IEEE Ind. Appl. Soc. Annu. Meeting, pp. 1-8, 2009. [24] W. Chandrasena, P.G. McLaren, R.P. Jayasinghe, D. Muthumuni, E. Dirks, A. Parker, Simulation of Differential Current Protection Schemes Involving Multiple Current Transformers and a Varistor, IEEE Power Eng. Soc. Summer Meeting, Vol. 2, pp. 1169-1174, 2001. BIOGRAPHIES Naser Mahdavi Tabatabaei was born in Tehran, Iran, 1967. He received the B.Sc. and the M.Sc. degrees from University of Tabriz (Tabriz, Iran) and the Ph.D. degree from Iran University of Science and Technology (Tehran, Iran), all in Power Electrical Engineering, in 1989, 1992, and 1997, respectively. Currently, he is a Professor in International Organization of IOTPE. He is also an academic member of Power Electrical Engineering at Seraj Higher Education Institute (Tabriz, Iran) and teaches power system analysis, power system operation, and reactive power control. He is the General Chair of International Conference of ICTPE, Editor-in-Chief of International Journal of IJTPE and Chairman of International Enterprise of IETPE all supported by IOTPE. He has authored and co-authored of six books and book chapters in Electrical Engineering area in international publishers and more than 135 papers in international journals and conference proceedings. His research interests are in the area of power quality, energy management systems, and power networks smart grid. He is a member of the Iranian Association of Electrical and Electronic Engineers (IAEEE). Sajjad Maleki was born in Bandar Anzali, Guilan, Iran, 1989. He graduated in Telecommunication Engineering from Mehr Astan Higher Education Institute, Gilan, Iran and he was one of the top students in the university. Currently, he is studying Electrical Engineering in M.Sc. degree in Seraj Higher Education Institute, Tabriz, Iran. His research interests are in the areas of UHV transformers and superconducting technology. Narges Sadat Boushehri was born in Iran. She received her B.Sc. degree in Control Engineering from Sharif University of Technology (Tehran, Iran), and Electronic Engineering from Central Tehran Branch, Islamic Azad University (Tehran, Iran), in 1991 and 1996, respectively. She received the M.Sc. degree in Electronic Engineering, 2009. She is the Member of Scientific and Executive Committees of International Conference of ICTPE and also the Scientific and Executive Secretary of International Journal of IJTPE supported by International Organization of IOTPE (www.iotpe.com). Her research interests are in the area of power system control and artificial intelligent algorithms. 25