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Comparative Analysis of Fractional and Conventional Pi Controller in Shunt Active Filter for a Three Phase Three Wire System

Ritu Sharma*, Ravi Prakash Mahobia**

* Department of Electrical and Electronics Engineering, CEC, Bilaspur, (CG), India.

** Department of Electrical and Electronics Engineering, RCET, Raipur, (CG), India.

Periodicity:February - April'2020
DOI : https://doi.org/10.26634/jfet.15.3.15239

Abstract

Due to advancement in the properties of semiconductor devices, they are widely used in home appliances as well as in industrial applications. The nonlinear property of these devices causes different power quality issues. Harmonic is one of the major power quality issue. To eliminate these harmonics, various technologies have been developed including passive filters, zigzag transformers, active filters etc. Active filters can be used in different configurations such as series active filters, shunt active filters etc. In this work, shunt active power filter has been used to eliminate the harmonics from the system and is based on the instantaneous active and reactive power theory. Pulse width modulation (PWM) current control technique has been used to generate pulses for voltage source converter. PI controller is used to regulate the dc voltage. To obtain the accurate output result, tuning of PI controller parameters (proportionality constant K , integral p constant K) is required. Fractional PI controller has been studied in this paper and its performance has been compared i with the performance of conventional PI controller. The use of fractional order PI controller increases with the passage of time because its performance is better than the conventional PI controllers. It contains one more constant term, called as fractional constant along with proportionality constant and integral constant for the tuning which provides accurate result.

Keywords

Harmonic, Semiconductor Devices, Passive Filters, Active Filters, Fractional PI Controller, Conventional PI Controller.

How to Cite this Article?

Sharma, R., and Mahobia, R. P. (2020). Comparative Analysis of Fractional and Conventional Pi Controller in Shunt Active Filter for a Three Phase Three Wire System. i-manager’s Journal on Future Engineering and Technology , 15(3), 30-37. https://doi.org/10.26634/jfet.15.3.15239

References

[1]. Akagi, H. (1994). Trends in active power line conditioners. IEEE Transactions on power Electronics, 9(3), 263-268.

[2]. Akagi, H., Atoh, S., & Nabae, A. (1986). Compensation characteristics of active power filter using multiseries voltage source PWM converters. Electrical engineering in Japan, 106(5), 28-36.

[3]. Akagi, H., & Fujita, H. (1995). A new power line conditioner for harmonic compensation in power systems. IEEE Transactions on Power Delivery, 10(3), 1570-1575.

[4]. Akagi, H., Kanazawa, Y., & Nabae, A. (1984). Instantaneous reactive power compensators comprising switching devices without energy storage components. IEEE Transactions on industry applications, IA-20(3), 625- 630.

[5]. Akagi, H., & Nabae, A. (1993). The p‐q theory in three‐phase systems under non‐sinusoidal conditions. European Transactions on Electrical Power, 3(1), 27-31.

[6]. Akagi, H., Nabae, A., & Atoh, S. (1986). Control strategy of active power filters using multiple voltage-source PWM converters. IEEE transactions on industry applications, IA- 22(3), 460-465.

[7]. Bhattacharya, A., Chakraborty, C., & Bhattacharya, S. (2011). Parallel-connected shunt hybrid active power filters operating at different switching frequencies for improved performance. IEEE Transactions on industrial electronics, 59(11), 4007-4019.

[8]. Choe, G. H., & Park, M. H. (1988). A new injection method for ac harmonic elimination by active power filter. IEEE Transactions on Industrial Electronics, 35(1), 141-147.

[9]. Cois, O., Lanusse, P., Melchior, P., Dancla, F., & Oustaloup, A. (2014). Fractional systems toolbox for Matlab: Applications in system identification and crone CSD, 2(1), 7.

[10]. Duke, R. M., & Round, S. D. (1993). The steady-state performance of a controlled current active filter. IEEE Transactions on Power Electronics, 8(2), 140-146.

[11]. Fujita, H., & Akagi, H. (1991). A practical approach to harmonic compensation in power systems-series connection of passive and active filters. IEEE Transactions on industry applications, 27(6), 1020-1025.

[12]. Gyugyi, L. (1979). Reactive power generation and control by thyristor circuits. IEEE Transactions on Industry applications, IA-15(5), 521-532.

[13]. Jain, S. K., & Agarwal, P. (2003). Design simulation and experimental investigations, on a shunt active power filter for harmonics, and reactive power compensation. Electric Power Components and Systems, 31(7), 671-692.

[14]. Jain, S. K., Agarwal, P., & Gupta, H. O. (2004). A control algorithm for compensation of customer-generated harmonics and reactive power. IEEE transactions on Power Delivery, 19(1), 357-366.

[15]. Li, H., Luo, Y., & Chen, Y. (2009). A fractional order proportional and derivative (FOPD) motion controller: tuning rule and experiments. IEEE Transactions on control systems technology, 18(2), 516-520.

[16]. Miller, K. S., & Ross, B. (1993). An introduction to the fractional calculus and fractional differential equations. New York: Wiley.

[17]. Oldham, K. B. and Spanier, J. (1974). The Fractional Calculus. New York: Academic Press.

[18]. Otto, R. A., Putman, T. H., & Gyugyi, L. (1978). Principles and applications of static, thyristor-controlled shunt compensators. IEEE Transactions on Power apparatus and Systems, (5), 1935-1945.

[19]. Peng, F. Z., Akagi, H., & Nabae, A. (1993). Compensation characteristics of the combined system of shunt passive and series active filters. IEEE Transactions on Industry Applications, 29(1), 144-152.

[20]. Podlubny, I. (1999a). Fractional - order systems and PIλDμ- controllers. IEEE Transactions on Automatic Control, 44(1), 208 –221.

[21]. Podlubny, I. (1999b). Fractional Differential Equations. San Diego. Academic Press.

[22]. Samko, S. G., Kilbas, A. A., & Marichev, O. I. (1987). Fractional integrals and derivatives and some of their applications. Gordan and Breach Science publishers.

[23]. Singh, B., Al-Haddad, K., & Chandra, A. (1999). A review of active filters for power quality improvement. IEEE transactions on industrial electronics, 46(5), 960-971.

[24]. Zou, Z., Zhou, K., Wang, Z., & Cheng, M. (2013). Fractional-order repetitive control of programmable AC power sources. IET Power Electronics, 7(2), 431-438.

Comparative Analysis of Fractional and Conventional Pi Controller in Shunt Active Filter for a Three Phase Three Wire System

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