PERFORMANCE OF DISTRIBUTION STATIC COMPENSATOR IN LOW VOLTAGE DISTRIBUTION SYSTEM

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PERFORMANCE OF DISTRIBUTION STATIC COMPENSATOR IN LOW VOLTAGE DISTRIBUTION SYSTEM Bhupali P. Kumbhar 1, Prof. V. V. Khatavkar 2 1 PG Student, Dept. of Electrical Engineering, 2 Asst. Professor, Dept. of Electrical Engineering P.E.S. s Modern College of Engineering, Pune Maharashtra, India Abstract Distribution Static Compensator () is a device which can be used for compensation of harmonics present in source currents in distribution network. The performance and usefulness of is examined for linear and non-linear load with source being non-stiff (weak). The presence of non-stiff source makes source currents and voltage at point of common coupling (PCC) unbalanced as well as disturbed. In this paper, a voltage source converter (VSC) based is employed to eliminate above mentioned issues. For reference current generation of, instantaneous symmetrical component theory (ISCT) method has been used. The distribution network is simulated with MATLAB / SIMULINK software and results are presented. Index Terms, Non-stiff source, instantaneous symmetrical component theory, total harmonic distortion (THD). I. INTRODUCTION Generation, transmission and distribution are the three stages of an electrical power system. The distribution system is the last stage of an electrical system in which power must be delivered to each consumer premises. Hence, quality of power mostly depends upon the state of distribution system. This is the reason why power quality (PQ) of distribution network is getting more attention now days [1]. The PQ issues can be eliminated in many fashions [2]-[4]. The is nothing but newly developed distribution level STATCOM with different control algorithms used to improve PQ in low voltage distribution systems [5]-[7]. A is shunt compensation type custom power device (CPD) used to eliminate PQ issues by injecting current into system at a point of common coupling (PCC). In this paper, the source is termed as non-stiff source since the load is supplied by the feeder impedance because in practice load is remote distribution substation. The presence of non-stiff source makes source currents and PCC voltages unbalanced and disturbed [8]. The performance of is verified for compensation of unbalanced and non-linear loads [9]. Various control methods are reported to exhibit the behavior of [10]. It has also been observed that the voltage regulation and power compensation capability of depends upon DC-link voltage rating [11]. The paper comprises of a three-phase, four-wire distribution system employed with. The uses three-legged VSC and two capacitors. The neutral of distribution system is connected between the two capacitors. This configuration is called as neutral clamped split capacitor arrangement. The performance of and its control technique in distribution network is verified through simulation by using MATLAB / SIMULINK software. This paper is arranged in following manner: (i) An overview of distribution system with in section II, (ii) design of VSC in section III, (iii) control method for in section IV and (iv) simulation of distribution system with and without. II. DISTRIBUTION SYSTEM WITH In this section, the equivalent circuit diagram of threephase, four-wire distribution system with is shown in Fig. 1. In this figure, V s_ a, V s_ b and V s_ c are the source voltages of phases a, b and c, respectively. Similarly, I s_ a, I s_ b and I s_ c are source currents in phases a, b and c, respectively. V ta, V tb and V tc are the terminal voltages of phases a, b and c, respectively. The current in neutral leg is indicated by I n. The load is comprised of both linear and non-linear load which may be balanced or imbalanced. L f and R f are interfacing inductance and resistance of filter respectively. The DC-link capacitors are termed as C dc1 (upper) and C dc2 (lower) whereas their respective voltages are maintained at V dc1 and V dc2. For better performance and effectiveness of, the components of VSC are needed to be designed carefully. The complete design procedure for VSC is explained in next section. 62 P a g e

Where, h = hysteresis band Maximum switching frequency ( ) of IGBT is around 20 khz. In this paper it is assumed to be 10 khz and h=0.5. L f is calculated to be 26mH. Fig.1: Schematic diagram of distribution system with III. DESIGN OF VSC FOR The parameters that need to be designed carefully for better performance of are DC-link voltage (V dc), DClink capacitor (C dc), interfacing inductance (L f) and switching frequency (f sw). The procedure to design these parameters is explained as follows: A. Selection of DC-link voltage (V dc): For good tracking performance, V dc need to be designed properly. In [12], it is observed that for neutral clamped split capacitor arrangement the reference DC-link voltage should be between 1.6 and 2 times of peak source voltage. In this paper the DC-link voltage is taken as 1.6 times peak value of system voltage (V m). Hence, the DC-link voltage which is to be maintained across DC-link capacitor is calculated as: (1) B. Selection of DC-link capacitor (C dc): The selection of DC-link capacitor is next important step once the DC-link voltage is obtained. Instantaneous energy during transient period available across is one of the factors for deciding the value of DC-link capacitor. It is chosen as [13]: IV. REFERENCE CURRENT GENERATION FOR The main aim of a particular control method is to generate reference currents required for. The control strategy required for the mainly includes: (i) reference current extraction method and (ii) control of extracted currents. In this paper, the reference currents for are generated using instantaneous symmetrical component theory (ISCT) and the control of extracted currents is done through hysteresis band current controller (HBCC) [14], [15]. A. Instantaneous symmetrical component theory (ISCT): The block diagram of ISCT control method is shown in Fig. 2. The three-phase reference currents calculated for with ISCT method are given as follows: Fig.2: Instantaneous symmetrical component theory Where, K = KVA rating of the system V m = Peak value of source phase voltage n = Number of cycles T = Time period of each cycles. Substituting the values of, V m= 230 V, K = 15 kva, n= 0.5 and T = 0.02 sec in equation (2)., C dc is calculated as 3322 μf. In simulation studies, C dc is taken as 3300 μf. C. Selection o interfacing inductance (L f): For tracking of reference currents, the interfacing inductance is selected from a trade-off which provides higher switching frequency and sufficient rate of change of filter current. The interfacing inductance is given by, P avgl = load average power. P swloss = Switching losses in compensator And, (3) 63 P a g e

In the presence of non-stiff source, PCC voltages get distorted and unbalanced. Basically, it is not possible to draw sinusoidal currents with this compensation technique if these voltages are unbalanced and distorted. Hence, by extracting fundamental positive sequence PCC voltages as shown in equation (3), this limitation overcomes. B. Hysteresis Band Current Controller (HBCC): To control the reference currents the three-phase generated currents are given to the hysteresis band current controller. The switching commands for IGBTs are generated with HBCC by comparing the actual source currents with the generated reference current by the respective control algorithm. The switching logic for VSC is generated as follows: Where, u has values ±1 depending upon inverter switching and the hysteresis function hys is defined by, If h + 0.5 then hys (h) = 1, lower switch is turned ON whereas the upper switch is turned OFF. If h - 0.5 then hys (h) =1, upper switch is turned ON whereas the lower switch is turned OFF. The switching devices are turned ON and OFF in a complementary manner. HBCC is the fastest control method and its implementation is very simple. But, the switching frequency of converter depends upon ac voltage. This is the main drawback of this method. V. SIMULATION RESULTS AND DISCUSSION Simulation studies are carried out to validate the performance of in distribution system. The simulation study is divided into two sections: (i) distribution system without and (ii) distribution system with. A. Distribution system without : The performance of low voltage distribution system is verified with linear and non-linear load. The system parameters for simulation study of distribution system are given table I. The simulation of distribution system without is shown in Fig.3. In presence of non-linear load and feeder impedance, source currents and terminal voltages get disturbed and become non-sinusoidal. Fig. 4 (a) and Fig. 4 (b) shows uncompensated terminal voltage and source current respectively. Fig.3: Simulation of distribution system without 1. 2. TABLE I SYSTEM PARAMETERS FOR DISTRIBUTION SYSTEM Grid Load Supply Voltage Feeder Impedance Linear Load Non-linear Load (a) (b) Values Vs = 230v, 50 Hz Z s= 1+ j 3.141 Ω Z l_a =34+ j 47.5 Ω Z l_b 814+ j 39.6 Ω Z l_c =31.5+ j 70.9 Ω 3-Ø Full Bridge Rectifier Load with R n_l=150 Ω & L n_l=300mh Fig. 4: (a) Uncompensated terminal voltages (b) Uncompensated load currents B. Distribution system with To provide compensation in distribution network, is used as shown in Fig. 5. The system parameters required for simulation study are listed in table II. 64 P a g e

TABLE II SYSTEM PARAMETERS FOR DISTRIBUTION SYSTEM WITH 1. VSC Values Vm= 520 V Cdc= 3300 µf Vdc=520 V Lf = 26 mh, Rf = 0.1Ω 2. Voltage controller (PI) gains K p=2, K i=0.5 3. Hysteresis Band h= ±0.5 (b) (c) Fig.5: Simulation of distribution system with Simulation results of distribution system with DSTACOM are depicted in Fig. 6. Fig. 6 (a) and Fig. 6 (b) depicts the source currents and filter currents after compensation respectively. Voltage across each capacitor is maintained at 520 V as calculated from equation (1). It is portrayed in Fig. 6 (c). The terminal (PCC) voltages are shown in Fig. 6 (d). From Fig. 6 it can be observed that after compensation of distribution system with, the source currents and terminal voltages are sinusoidal and balanced. But is has components of inverter switching. A summary of THD values of source currents and terminal voltages before and after compensation are listed in table III. (d) Fig. 6: (a) Source currents after compensation (b) Filter currents after compensation (c) DC-link capacitor voltage (d) Terminal voltages after compensation TABLE III THD OF TERMINAL VOLTAGES AND SOURCE CURRENTS Without % THD With 1. V ta 7.49 3.61 2. V tb 7.2 4.51 3. V tc 7.49 3.46 4. I s_a 11.11 1.52 5. I s_b 12.48 1.67 6. I s_c 13.64 1.97 (a) VI. CONCLUSION The performance and usefulness of with ISCT control method is demonstrated for low voltage distribution system in this paper. The design procedure for components of VSC is explained in detail. The comparative study of distribution system with and without has been made. The results indicate that in low voltage distribution system provides better compensation at PCC as well as the THD values of source currents and terminal voltages are reduced. 65 P a g e

REFERENCES [1] B. W. Kennedy, Power quality primer, McGraw-Hill publications, 2000. [2] K. R. Padiyar, FACTS controllers in power transmission and distribution, New Age International, 2007. [3] M. Gao and K. Awodele, Investigation of power electronics solutions to power quality problems in distribution networks, IEEE, 2015. [4] Y. Pal, A. Swarup and B. Singh, A review of compensating type custom power devices for power quality improvement, IEEE, 2008. [5] P. Dash, M. Mangaraj and T. Penthia, Mid-point capacitor type VSC based with a super capacitor for power quality improvement under unbalanced loading condition, IEEE Students Conference on Electrical, Electronics and Computer Science, 2016. [6] M. A. A. Yahiya and M. A. R. Uzair, Performance analysis of DVR, and UPQC for improving the power quality with various control strategies, Biennial International Conference on Power and Energy Systems: Towards Sustainable Energy, 2016. [7] S. S. Pawar, A. P. Deshpande and M. Murali, Modelling and simulation of for power quality improvement in distribution system using MATLAB / simulink tool,international Conference on Energy Systems and Applications (ICESA),pp. 224-227,2015. [8] A. Mane and A. A. Kalage, Load compensation by using a for a non-stiff source, IEEE International Conference on Computer, Communication and Control, 2015. [9] M. V. M. Kumar and M. K. Mishra, A three-leg inverter based topology for compensating unbalanced and nonlinear load, IEEE, 2014. [10] M. B. Latran, A. Teke and Y. Yoldas, Mitigation of power quality problems using distribution static synchronous compensator: a comprehensive review, IET Power Electron., vol.8, iss. 7, pp. 1312-1328, 2015. [11] R. Singh and D. K. Singh, Simulation of for voltage fluctuation, International Conference on Advanced Computing & Communication Technologies, pp. 225-230, 2012. [12] S. K. Khadem, M. Basu and M. F. Conlon, Harmonic power compensation capacity of shunt active power filter and its relationship with design parameters, IET Power Electron., Vol. 7, Iss. 2, pp. 418 430, 2014. [13] M. K. Mishra and K. Karthikeyan, An investigation on design and switching dynamics of a voltage source inverter to compensate unbalanced and non-linear loads, IEEE Transactions On Industrial Electronics, vol. 56, no. 8, August 2009. [14] Ghosh and G. Ledwich, Power quality enhancement using custom power devices, Kluwer Academic Publisher, 2000. [15] Singh, P. Jayaprakash, D. P. Kothari and A. Chandra, Comprehensive study of configurations, IEEE Transactions on Industrial Informatics, vol. 10, no. 2, May 2014. 66 P a g e