16th NATIONAL POWER SYSTEMS CONFERENCE, 15th-17th DECEMBER,

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16th NATONAL POWER SYSTEMS CONFERENCE, 15th-17th DECEMBER, 2010 289 Single phase Active harmonic filters for Harmonic elimination and Power Factor correction for Distributed loads Vinod Gupta, Kamlesh Keharia, R. B. Kelkar, M. Ramamoorty Faculty of Technology & Engineering, M. S. University, Vadodara Abstract: With advancement in technology, there has been an increase in usage of power electronic converters/loads for various industrial applications and process automation. Power electronic loads inject harmonic currents into the utility causing overheating of power transformers and neutral wires, unpredictable performance of protection systems etc. n addition, electric resonances in such loads can also cause other undesirable phenomena like voltage fluctuations, radio frequency interference (RF) etc. To mitigate these undesirable effects, a new generation of power electronics converter (Active Filters) is being considered. Technical review of recent trends in the area of active filters is presented in this paper. Finally, this paper discusses the trends in the design of active filters and the factors affecting them. Keywords: Harmonics, Active filter, multilevel inverter, series and hybrid filters ntroduction: Technology advancement in last three decades has led to increase in usage for power electronic converters for various industrial, commercial and residential applications. These static converters draw non sinusoidal currents and hence polluting the utility supply due to the characteristics and noncharacteristic harmonics generated by them. Harmonics have adverse effect on the power system network and result in Overheating of neutral conductors, bus bar, lug connections, motor control and switchgear, which may affect current interrupting capabilities Circuit breaker nuisance tripping, malfunction of on-board breaker electronics, excessive arcing, improper fuse operation or nuisance blown fuse interruption (artificial heating, or skin effect ) motor torque pulsation, voltage sags, notching; DC adjustable speed drives creating high inrush currents Overheating in transformers and cable systems, insulation (dielectric) breakdown Power factor capacitors becoming overloaded, potential for resonance conditions Meter, protective relaying, control and other communication and measurementinstrumentation devices (including ground fault detection and digital displays) malfunctioning or providing a faulty reading, mal operation of electronic components and other equipment Lifespan of equipment may reduced, potential for premature failure, downtime increased, higher maintenance costs, increase for potential loss of specific production line or process, interruption in operations, or catastrophic loss. The standard regulations, like the EEE 519 [1], [2] limits the harmonics at the service entrance, enforce to limit the harmonic pollution. Passive filters are classical solution to the harmonics and poor power factor problem. Passive filters are also known for their large sizes, resonance problems at other than tuned frequencies, poor performance with variation in input frequency etc. Although passive filters are cost effective solutions but still its disadvantages limits its usage for specific applications. A unity power factor topology is a better solution compared to passive filter but it also has its own limitation for application in telecom applications, wherein multiple loads are connected on same bus. f Active Harmonic Filter Fig 1. Shunt Active Power Filter block diagram A shunt active filter shown in figure 1 below is an alternate solution to mitigate harmonics generated by the non linear loads. Along with elimination of harmonics, this APF also provides reactive support to the system, hence improving the system power factor. Three phase active filters are thoroughly studied and are popular solutions to nonlinear load problems. The principles of active filtering techniques [3]-[4] were proposed in 1970 s but it took almost a decade to practically implement

16th NATONAL POWER SYSTEMS CONFERENCE, 15th-17th DECEMBER, 2010 290 active filter as a solution to avoid harmonic contamination. Today various active filter topologies [4]-[11], with different control schemes are available depending on the type of problem. t is generally found that single phase loads pollute the bus more compared to the three phase bus. Triplen harmonics are also generated due to these single phase loads. Limiting standards for harmonics viz EEE 519 and also the Utilities emphasize on the elimination of harmonics at the point of common coupling (PCC) as shown in fig 2 and recommend the connection of active filter at PCC. PCC phase source. A single AHF can be used per feeder to compensate for harmonics and reactive power. The rating of AHF can be reasonable and the advantage here is that if one feeder AHF fails still the % THD increase or effect on system PF is not significant. Also the Harmonic currents are confined to one feeder only to overall performance of system is improved. LOAD 3 f LOAD 2 LOAD 2 Z f Active Harmonic Filter LOAD 3 LOAD 4 Fig 2. Three phase shunt active filter connected as per EEE 519 This means that the harmonics flows within the power system network still even if it is mitigated at PCC. This may affect the neutral conductors and other critical loads. For the developed and always growing T industry, tool making industries, small scale engineering industries most of all the loads are single phase in nature. They may be feeder supplying a network of computers or single phase drives. These nonlinear loads are major culprit of generating harmonics and poor power factor. This paper proposes a simple technique for elimination of harmonics at these low levels. There are two possible approaches for single phase AHF for use in system. They are: A) Usage of one AHF for each harmonic generating load. The rating of such a system will be very less and hence the advantages of using high switching frequencies can be gained that lead to high performance with compact models. Flow of harmonics in the system is stopped and hence the chance of interference of harmonics with other loads is nullified. Figure 3a shows usage of individual single phase AHF. However it is not commercially viable solution to use individual AHF per load. B) Figure 3b shows a commercially viable solution that is practically possible also. Fig. 3 shows multiple single phase feeders connected to three LOAD 4 Fig 3a. Single-phase shunt active filter used for individual load LOAD 3 LOAD 4 LOAD 2 Fig 3b. Single-phase shunt active filter used for small feeders The single phase active filter has been studied and designed for feeder level applications. The rating of single phase AHF developed range from 10 kva for distributed computer loads for T centers and to 5 to 25 kva for industrial applications. Control scheme for Single Phase AHF GBT based full bridge voltage source inverter with a DC capacitor and a coupling inverter is used as single phase active power filter. Fig 4 shows a single phase active power filter connected in shunt to mains. For the calculation of reactive and harmonic components of the mains current, the load current is sensed using a current transformer.

16th NATONAL POWER SYSTEMS CONFERENCE, 15th-17th DECEMBER, 2010 291 CONTROL BLOCK f Gate Pulses V dc Non Linear Load and other active component required for maintaining the DC bus voltages. Simulation of the topology Detailed simulation study has been carried out for single phase active power filter. The above discussed control technique is used for using MATLAB SMULNK for proving the concept. Figure 5 shows the simulation block diagram. Fig 4. Single-phase shunt active filter power-a symbolic representation Sine multiplication theory is used for calculation of compensating signals. n this theory, the peak fundamental current magnitude is calculated by multiplying the load current with sin(ωt), where ω is the angular frequency of the system. The angular frequency of the system is determined by using zero crossing detector method. f is the load current consisting of both fundamental and harmonic components L = fm sin ωt + 3 m sin 3ωt... + nm sin nωt Where n corresponds to nth order component of the current then fm, the peak fundamental active current magnitude is calculated as fm = 1 2π 2π 0 L *sinωtdt When the above equation is integrated over a cycle, the resultant is fm and all other components become zero. Hence the rms value of the fundamental active current can be calculated by fa = fm sinωt Thus the compensating currents can be calculated by fc = L fa This compensation signal consists of both the reactive and harmonic components. n absence of the harmonic components from the load currents, the compensating signals contain purely reactive fundamental components and the AHF behaves as static VAr compensator. For feeding the inverse harmonics currents back to the system in order to nullify the effect of harmonics, it is required that the voltage magnitude of AHF should be more than the peak value of the system voltage. Hence the DC bus voltage is to be charged to a higher value than peak value of system voltage. For this boost mode operation P controller is used. Hence the final compensating signals contain two components; one for the compensation of harmonics/reactive power Fig 5. Simulation Block diagram of Singlephase shunt active filter Fig 6. Source Voltage and current waveforms for harmonics loads Fig 7. Source Voltage and current waveforms for lagging loads

16th NATONAL POWER SYSTEMS CONFERENCE, 15th-17th DECEMBER, 2010 292 Experimental mplementation. For the proof of concept an GBT based 10 kva model is developed. The control is developed using both analog and digital processor based approach. Analog multiplier C AD633JN is used along with another operational amplifiers to generate the compensating signals. This approach is simple but the control circuit becomes complex with usage of more components. Hence a Microchip based microcontroller is used to generate the PWM pulses for firing of GBTs. Active harmonic filter is tested for all the combinations of loads that is lagging load, leading load, harmonics loads and composite loads. For the harmonics loads, the voltage is also intentionally made distorted (by introducing a variac to supply the load) to show the effectiveness of AHF in distorted voltages environment. Specifications of active harmonic filter prototype developed are: Voltage rating: 240 Vac ± 15% Current rating: 42 amps kva rating: 5-25 kva DC bus voltage: 400 volts AHF losses: 700 watts Cdc: 2700 µf Coupling inductor Lc: 0.8 mh Switching frequency: 10 khz Fig 9 Source voltage and current after compensation for reactive load Fig 10 Source voltage and current for lagging load before compensation for harmonic + reactive load and high level of bus voltage %THD Fig 11 Source voltage and current for lagging load after compensation for harmonic + reactive load and bus voltage %THD reduced Fig 8 Source voltage and current for lagging load before compensation for reactive load Fig 12 Active power, reactive power PF (both fundamental and overall) measured before compensation

16th NATONAL POWER SYSTEMS CONFERENCE, 15th-17th DECEMBER, 2010 293 Fig 13 Active power, reactive power PF (both fundamental and overall) measured after compensation Theoretical analysis and experimental results of the active filter compensating for a group of loads validates the analysis. The main characteristics of the presented active filter are: the employed control technique is very simple and easy to implement, the AHF is able to compensate for the fundamental load current phase displacement and the load current harmonic distortion, a high power factor is achieved. Thought the proposed control technique has a drawback of slow initial response time i.e. one cycle for start of compensation but it is very efficient, cost effective and simple to implement for small distributed networks. Acknowledgement This is purely academic project done for partial fulfillment of the PhD degree of the author References [1] EEE 519-1992 EEE Recommended Practice And Requirements For Harmonic Control n Electrical Power Systems.EEE Power Application Society/ Power Engineering Society/ nstitute of Electrical And Electronics Engineers, nc. 345 East 47th Street, Newyork, Ny 10017, Usa. Published n 30 March 1999. Fig 14 Harmonics analysis of source current before compensation [2] CBP 251-1996 Guide For Limiting Voltage Harmonics SBN: 81-7336-264-5 Central Board Of rrigation & Power, Malcha Marg, Chanakyapuri, New Delhi-110021 [3] N. Mohan, H. A. Peterson, W. F. Long, G. R. Dreifuerst and J. J. Vithayhill, Active filter for ac harmonic suppression, EEE PES Winter Meeting, 1977, A71026-8. [4] H. Akagi, New trends in active power filters for power conditioning,eee Trans. nd. Appli.,vol. A-vol 32, no 6, pp.1312-1322.1996. Fig 15 Harmonics analysis of source current after compensation Conclusion n this paper a single-phase active power filter employed to correct the power factor of groups of loads is presented. The full-bridge voltage source inverter controlled through the sensor of the load current is used as the active filter. Sine multiplication theory is implemented using microcontroller. [5] H. Akagi, Y. Kanazawa and A.Nabae, instantaneous reactive power compensators comprising switching devices without energy storage compenents,eee Trans. nd. Appli.,vol. A-20, pp.625-630.1984. [6] M.Aredes, J.Hafner and K.Heunmann, Three phase four wire shunt active filter control strategies, EEE Trans.Power Electronics, vol.12 No2 Mar.1997. [7] L.Moran, J.Dixon and R.Wallace, A three phase active power filter operating with fixed switching frequency for reactive power and current harmonic compensation, EEE Tans. nd. Elect.,vol.42,No4,Aug 1995

16th NATONAL POWER SYSTEMS CONFERENCE, 15th-17th DECEMBER, 2010 294 [8] H. Akagi, Y. Kanazawa and A. Nabae, Analysis and design of an active power filter using quad series voltage source PWM converters., EEE Trans. nd. Appli., vol. A-26, pp.93-98.1990 [9] F.Z. Peng, H. Akagi, and A. Nabae, A new approach to harmonic compensation in power system-a combined system of shunt passive series active filters., EEE Trans. nd. Appl., vol 26, p.983-990.1990. [10] T. J. E. Miller Reactive power control in electric systems, 1st edition 1982: A Wiley-nter Science Publication John Willey & Sons New York, [11] V Gupta, M. Rammoorty, R. B. Kelkar, Novel Techniques for compensating negative sequence voltage using nstantaneous Active Reactive Power Theory E() journal volume 89, December 2008, page No 31-36.