IEEE ISIE 2006, July 9-12, 2006, Montreal, Quebec, Canada Conceptual Study of Unified Power Quality Conditioner (UPQC) V. Khadkikar' Student Member, IEEE, A. Chandra' Senior Member, IEEE, A. 0. Barry2 and T. D. Nguyen3 'Departement de genie electrique, Ecole de technologie superieure, Montreal, CANADA. 2Laboratoire de simulation de Reseaux, IREQ, Varenne, CANADA. 3Secteur Industriel et qualite du service electrique, Hydro Quebec, Montreal, CANADA. e-mail: v khadkikargyahoo.com, chandragele.etsmtl.ca Abstract- This paper deals with conceptual study of unified power quality conditioner (UPQC) during voltage sag and swell on the power distribution network. One of the peculiarities of UPQC is that it can inject voltage from 00 to 3600. Based on this injected voltage phase angle with respect to the utility or PCC voltage phase angle, lPQC can absorb or inject active power. Thus the UPQC can work in zero active power consumption mode, active power absorption mode and active power delivering mode. The series active power filter (APF) part of UPQC works in active power delivering mode and absorption mode during voltage sag and swell condition, respectively. The shunt APF part of UPQC during these conditions helps series APF by maintaining dc link voltage at constant level. In addition to this the shunt APF also compensates the reactive power required by the load and harmonics generated by them. The MATLAB / SIMULINK results are provided in order to verify the analysis. cause of voltage sag and swell is sudden change of line current flowing through the source impedance. This paper is based on the steady state analysis of UPQC during different operating conditions. The purpose is to maintain sinusoidal source current with unity power factor operation along with load bus voltage regulation. The major concern is the flow of active and reactive power during these conditions, which decide to amount of current flowing through the active filters and through the supply. This analysis can be useful for selection of device ratings. The steady state power flow analysis is discussed in the section II. The SIMPOWERSYSTEM (SPS) Matlab / Simulink based simulation results are discussed in section III and finally section IV concludes the paper. Key words-- Active Power Filter (APF), UPQC, Voltage Harmonics, Voltage Sag, Voltage Swell, Power Quality, SPS MA TLAB /SIMULINK. II. STEADY - STATE POWER FLOW ANALYSIS I. INTRODUCTION In today's complex electronics environment many problems can occur because of poor quality of power. Therefore, it has become necessary to provide a dynamic solution with greater degree of accuracy as well as with fast speed of response. The active power filtering has proven to be one of the best solutions for mitigation of major power quality problems [1-2]. The shunt APF's are utilized to overcome all current related problems, such as current harmonics, reactive current and current unbalance. Whereas, all voltage related problems, such as voltage harmonics, voltage sag and swell, and voltage unbalance, are handled by using the series APF. With the advancement in the field of power electronic devices and control application, it is very common now these days to come across the situation where compensation of both current as well voltage related problems is must. The UPQC, an integration of shunt and series APF is one of the most suitable as well as effective device in this concern [1-6], [812]. A UPQC tackles both current as well as voltage related power quality problems simultaneously. Recently more attention is being paid on mitigation of voltage sags and swells using UPQC [8-12]. The common 1-4244-0497-5/06/$20.00 © 2006 IEEE The powers due to harmonics quantities are negligible as compared to the power at fundamental component, therefore, the harmonic power is neglected and the steady state operating analysis is done on the basis of fundamental frequency component only. The UPQC is controlled in such a way that the voltage at load bus is always sinusoidal and at desired magnitude. Therefore the voltage injected by series APF must be equal to the difference between the supply voltage and the ideal load voltage. Thus the series APF acts as controlled voltage source. The function of shunt APF is to maintain the dc link voltage at constant level. In addition to this the shunt APF provides the var required by the load, such that the input power factor will be unity and only fundamental active power will be supplied by the source. The voltage injected by series APF can vary from 00 to 3600. Depending on the voltage injected by series APF, there can be a phase angle difference between the load voltage and the source voltage. However, in changing the voltage phase angle of series APF, the amplitude of voltage injected can increase, thus increasing the required kVA rating of series APF [7]. In the following analysis the load voltage is assumed to be in phase with terminal voltage even during voltage sag and swell condition. This is done by injecting the series voltage in phase or out of phase with respective to the source voltage during voltage sag and swell condition respectively. This suggests the 1 088 real power flow through the series APF. The voltage injected by series APF could be positive or negative, depending on the source voltage magnitude, absorbing or supplying the real power. In this particular condition, the series APF could not handle reactive power and the load reactive power is supplied by shunt APF alone. The equivalent circuit of a phase for UPQC is shown in the Fig. 1. The source voltage, terminal voltage at PCC and load voltage are denoted by vs, vt and vL respectively. The source and load currents are denoted by is and iL respectively. The voltage injected by series APF is denoted by vSr, where as the current injected by shunt APF is denoted by iSh. -+V R s + tVI L PCC iSh(t LOAD BUS 0 DA = QSr IL = iL (2) (3) OL - Vt = VL(1+ k) Z 0° Where factor k represents the fluctuation of source voltage, defined as, Vt VL k (4) VL The voltage injected by series APF must be equal to, -kVL /o0 (5) The UPQC is assumed to be lossless and therefore, the active power demanded by the load is equal to the active power input at PCC. The UPQC provides a nearly unity power factor source current, therefore, for a given load condition the input active power at PCC can be expressed by the following equations, (6) Pt PL VSr vt.iS VL = VL = - Vt = VL.iL*COS/L (1 + k)-iS = VL.iL.COS1L k I1+ k .COSQL VSr iSh = iS - iL ISh = isZO° iSh = is ISh = (is Psh VLZO° (12) (13) k.vL *is IC 0 SOS is *Siinos (14) pSr vSr JS = L is Q r 0 (15) The complex apparent power absorbed by the shunt APF can be expressed as, S Sh = VL JiSh (16) The current provided by the shunt APF, is the difference between the input source current and the load current, which includes the load harmonics current and the reactive current. Therefore, we can write; Taking the load voltage, VL, as a reference phasor and suppose the lagging power factor of the load is Cos(L, we can write; VL - Os = 0, since UPQC is maintaining unity power factor Fig. 1 Equivalent Circuit for a UPQC = (1 1) VSr*iSI C OSi5S pSr = = QSh = - (17) - iL z - OL (iL .Cos5L iL CosL) + (18) jiL .SinfL) (19) jiL.SintL (20) VL *Sh *CosS05h VL (iS iL -COSOL) VL 'iSh 'SinOsh (21) VL.iL.SinfL (24) (22) (23) Based on the above analysis the different modes of operation are discussed below: CASE I: The reactive power flow during the normal working condition when UPQC is not connected in the circuit is shown in the Fig. 2 (a). In this condition the reactive power required by the load is completely supplied by the source only. When the UPQC is connected in the network and the shunt APF is put into the operation, the reactive power required by the load is now provided by the shunt APF alone; such that no reactive power burden is put on the mains. So as long as the shunt APF is ON, it is handling all the reactive power even during voltage sag, voltage swell and current harmonic compensation (7) (8) a) No UPQC (9) b) With Shunt APF Fig. 2 a) - b) Reactive Power Flow The above equation suggests that the source current is depends on the factor k, since OL and iL are load characteristics and are constant for a particular type of load. The complex apparent power absorbed by the series APF can be expressed as, (10) S Sr V Sr is condition. As discussed above the series APF is not taking any active part in supplying the load reactive power. The reactive power flow during the entire operation of UPQC is shown in the Fig. 2 (b). In this case no active power transfer takes place via UPQC, termed as Zero Active Power Consumption Mode. 1089 CASE II: If k < 0, i.e. vt < VL, then from (4) and (12), Ps, will be positive, means series APF supplies the active power to the load. This condition is possible during the utility voltage sag condition. From (9), is will be more than the normal rated current. Thus we can say that the required active power is taken from the utility itself by taking more current so as to maintain the power balance in the network and to keep the dc link voltage at desired level. This active power flows from the source to shunt APF, from shunt APF to series APF via dc link and finally from series APF to the load. Thus the load would get the desired power even during voltage sag condition. Therefore in such cases the active power absorbed by shunt APF from the source is equal to the active power supplied by the series APF to the load. Since series APF supplies active power, termed as Active Power Delivering Mode. The overall active power flow is shown in Fig. 3. IPs I < >PL > DC LINKSupy Ps'= Power Supplied by the source to the load during voltage sag condition Psr'= Power Injected by Series APF in such way that sum Psr'+Ps' will be the required load power during normal working condition i.e. PL NWh= Power absorbed by shunt APF during voltage sag condition Psr'=Psh' Fig. 3 Active Power Flow during Voltage Sag Condition CASE IV: If k = 0, i.e. Vt = VL, then there will not be any real power exchange though UPQC. This is the normal operating condition. The overall active power flow is shown in Fig. 5. UPQC DC LINK Fig. 5. Active Power Flow during Normal Working Condition CASE V: If the terminal voltage is distorted one containing several harmonics, in such cases the series APF injects voltage equal to the sum of the harmonics voltage at PCC but in opposite direction. Thus the sum of voltage injected by series APF and distorted voltage at PCC will get cancelled out. During this voltage harmonic compensation mode of operation the series APF does not consume any real power from sources since it injects only harmonics voltage. Here UPQC works in zero active power consumption mode. CASE VI: CASE III: If k > O, i.e. Vt > vL, then by (4) and (12), Ps, will be means series A-PF is absorbing the extra real power from the source. This is possible during the voltage swell condition. Again by (9), is will be less than the normal rated current. Since vs is increased, the dc link voltage can increase. To maintain the dc link voltage at constant level the shunt APF controller reduces the current drawn from the supply. In other words we can say that the UPQC feeds back the extra power to the supply system. Since series APF absorbs active power, termed as Active Power Absorption Mode. The overall active power flow is shown in Fig. 4. negative, this If the load is a non linear one producing harmonics, in such cases the shunt APF injects current equals to the sum of harmonics current but in opposite direction, thus canceling out any current harmonics generated by non linear load. During this current harmonics compensation mode of operation the shunt APF does not consume any real power from the source since it injected only harmonics currents. Here UPQC works in zero active power consumption mode. The phasor representations ofthe above discussed conditions - (d) for are shown in the Fig. 7 (a) - (d) and Fig. 8 (a) inductive and capacitive type of load respectively. 1, vvL .sI1 41 Figa)\ I,I SutA I L Shunt APF ON Normal working Condition, without any compensation Ig. o4 Fig.c) Ps"= Power Supplied by the source to the load during voltage swell condition Psr"= Power Injected by Series APF in such way that sum Ps"-Psr" will be the required load power during normal working condition Psh"= Power delivered by shunt APF during voltage sag condition Psr"=Psh" Fig.4 Active Power Flow during Voltage Swell 1090 +1 \ L I Vi Fig.d) 1 UPQC ON, Voltage Sag UPQC ON, Voltage Swell Fig. 7 a)- d) Phasor Representation: Inductive Load V. Vt L' Phasor 7 (a) represents the normal working condition, considering load voltage VL as a reference phasor. oL is lagging power factor angle of the load. During this condition is will be exactly equal to the iL since no compensation is provided. When shunt APF is put into the operation, it supplies the required load vars by injecting a 900 leading current such that the source current will be in phase with the terminal voltage. The phasor representing this capacitive effect is shown in Fig. 7 (b). The phasor representations during voltage sag and voltage swell condition on the system are shown in the Fig. 7 (c) and Fig. 7 (d) respectively. The deviation of shunt compensating current phasor from quadrature relationship with load voltage suggests that there is some active power flow through the shunt APF during these conditions. depend on the vars to be compensated. This condition is represented by zone II. Now, if the load is capacitive one, theoretically, the load would draw leading current from the source, i.e. load generates vars. This load generated vars are compensated by shunt APF by injecting 900 lagging current. The magnitude of compensating current depends on the vars to be cancelled out, represented by zone III. During the operation of UPQC in zone II and III larger the var compensation more would be the compensating current magnitude. vt Fig.a) I. J Figb) Normal working Condition, without any compensation 1: 7) ZONE VI i iA ZONE VII I--, Voltage Swell _ Capacitive Load 90 < 0, <180 (Lagging) Is UPQC ON, Voltage Sag UPQC ON, Voltage Swell Voltage Sag Inductive Load ° <0S < 90 (Leading) ZONE I Load *'Resistive A- ZONE V Voltage Sag Capacitive Load O<C <90O (Lagging) - - ZONE III Capacitive Load Fig. 9 Operating Zones of UPQC based on Compensation Im l ZONE IV / Fig.d) 90° \ Angle QS LOcUS Fig.c) = \k VJLjt Shunt APF ON If Inductive Load (Leading) Voltage Swell Inductive Load 90 < Sh < 180 (Leading) !I ZONE II -. (5 = 90° (Lagging) oSh Variation for Sag/Swell Zone IV and zone V represents the operating region of UPQC during the voltage sag on the system for inductive and Fig. 8 a) - d) Phasor Representation: Capacitive Load capacitive type of the loads respectively. During the voltage Phasor in Fig. 8 (a) represents the normal working condition, sag as discussed previously, shunt APF draws the required considering leading power factor angle of the load. During this active power from the source by taking extra current from the condition is will be exactly equal to the itL When shunt APF is source. In order to have real power exchange between source, put into the operation, it cancels out the vars generated by load UPQC and load, the angle OSh should not be 900. For inductive by injecting a 900 lagging current such that the source current type ofthe load, this angle could be anything between 00 to 900 will be in phase with the terminal voltage. The phasor leading and for capacitive type of the load, between 00 to 900 representing this inductive effect is shown in Fig. 8 (b). The lagging. This angle variation mainly depends on the 00 of sag phasor representations during voltage sag and voltage swell need to be compensated and load var requirement. condition on the system are shown in the Fig. 8 (c) and Fig. 8 Zone VI and zone VII represents the operating region of (d) respectively. UPQC during the voltage swell on the system for inductive and Fig. 9 shows variation of angle oSh during different modes of capacitive type of the loads respectively. During the voltage operations of UPQC, represented by zones. Figure consists of swell as discussed previously, shunt APF feeds back the extra seven zones of operations. The x axis represents the reference active power from the source by taking reduced current from load voltage whereas the shunt APF compensating current can the source. In order to achieve this angle ,Sh would be between vary from 00 to 3600. Zone I, II and III represents the case of 900 to 1800 leading and between 900 to 1800 lagging for pure resistive, inductive and capacitive load respectively. If the inductive and capacitive type of load respectively. load is pure resistive, shunt APF does not inject any compensating current since there is no reactive power demand III. SIMULATION RESULTS from the load, this condition is represented by zone I. In order to show the impact of 00 sag and 00 swell variation Considering the case of inductive load, the load var requirement is supplied by shunt APF by injecting 900 leading on the angle OSh' shunt compensating current and source current. The magnitude of the compensating current would current, a MATLAB/Simulink based simulation is carried out. 1091 >~ 4I Table I gives the values of OSh, iSh and is for different load var requirements. Here, the load active power demand is kept constant, 8000 watts. With these conditions the input voltage is reduced up to 50 00 of the rated value. Fig. 10 a) shows the variation in angle oSh with 00 of sag variation for three different load var demands. As 00 of sag increases, the angle oSh reduces from 900 and reaches towards lower value, suggests more and more active power is being transfer through shunt APF. Shunt APF is now playing an important role of handling extra load active power demand in addition to the load var support. The aforementioned task is achieved by taking fundamental current component from the source, as 0O of sag increase, shunt APF draws more and more fundamental component, easily seen from Fig. 10 b). The impact of variation in both angle oSh and compensating current iSh can be seen on the source current, which increases as °O of sag increases, as shown in the Fig. 10 c). This is necessary to maintain the active power balance in the network and to maintain the dc link voltage at constant level. 80D0 W{constant) Active Pover = Case :6000 Vars qbsh 100 CaseII :8000 Vars Case IIIl :10O ars 90 80_ 70- 60 Table I: Impact of % Sag & Load Var Variation OSh %Swell No UPQC -0% 90o00 10% T96.0 20% 101.5u 30% 1 05.5 40% 108.5° 50% 110Ti a 0%/. .10% 30%/. 20% %Sag (a) Angle 8060 _ 40 30 20I 0% 10%/0 20% 30%o %Sag 40% is 110 100 0%/. 10% 20% 30% % Sag 40% Is 74.0 A 53.0 A 49.16A 45.64 A 42.36 A 40.05 A 38.29 A -- 52.2 A 53.8A 54.4 A 55.5 A 57.0 A 58.5 A :60 Vars 100 90 8070 60 60% 0% 20% 10% 30% %S11I (a) Angle 80- III 40% 50% oSh Variation - 70 11 60% Actve Power =80DO W(constant) Case :6000 Vars Case ll :8000 Vars Case III :10000 Mars is}'h 60 so 40 11 * 50 ri * 30 20 60%o 50% 50% Ish Vars Case:II 8000 Case ia o10000 ars I 0J% 10% 50°/ 40/0 30°/0 20% 6.0% % Sv1 (b) Shunt Compensating Current Variation Active Power = 8000 W(constant) CawI :6000 Vars Case ll :8000 Vars Cas III: 1000DO ars 8000 Vars 110 50% 4 70 50 Case oSh Variation Acfive Power = 8000 W(constant) Case :6000 Vars Case Il :8000 Vars Case II :10000 Vars fh 90 40% -39.8 A 40.4A 41.5 A 43.0 A 44.5 A 46.5 A Is lASh -65.8 A 53.0 A l900° 48.78A l94.0 45.08 A 98.5a 42.27 A 101.5a 40.15 A 104.0° 39.23 A 106.Ou Active Power = 8000 W(constant) osh 120 4 -4 30 20 10 0 Ish Table II gives the values of OSh' iSh and is for different load var requirements with a swell on the system. Fig. 11 a) shows the variation in angle OSh with 00 of swell variation for three different load var demands. As 00 of swell increases, the angle oSh increases from 900, suggests more and more active power is being fed back through shunt APF. The shunt compensating current magnitude increases as shown in Fig. 11 b), to achieve the aforementioned task. The increase in angle oSh and -III 4-- I 50 40 6000 Vars (b) Shunt Compensating Current Variation Active Po\er = 8000 W(constant) i CawI Case Case 60 :6000 Mars Mars :, :8000 :10000 Mars i 55 50 4 ~ ~ ~ ~ ~ ~ ~ ~ 40 35 30 0% 60% 10% 20% 30% 40/0 50 60% %1SAI (c) Source Current Variation (c) Source Current Variation Fig. 10 Variation in System Parameters due to % of Sag Variation Fig. 1092 11 Variation in System Parameters due to % of Swell Variation compensating current results in reduction in source current magnitude which decreases as %0 swell increases, as shown in Fig. t I c). Table II: Impact of % Swell & Load Var Variation %Swell NoUPQC 0% 10% 20% 30% 40% 50% oS5 6000 Vars Ish -- -- 90.0° 96.0° 101.5 39.8 A 40.4 A 41.5 A 43.0 A 44.5 A 46.5 A 105.50 108.5 110.0° Is 65.8 A 53.0 A 48.78 A 45.08 A 42.27 A 40.15 A 39.23 A 8000 Vars Ish -- 90.0° 94.0° 98.5° 101.50 104.0° 106.0° -- 52.2 A 53.8 A 54.4 A 55.5 A 57.0 A 58.5 A ACKNOWLEDGMENT The authors would like to thank Natural Sciences and Engineering Research Council of Canada (NSERC) and IREQ / Hydro-Quebec for providing financial support for this research work. REFERENCES Is 74.0 A 53.0 A 49.16 A 45.64 A 42.36 A 40.05 A 38.29 A From Table I and II, when the UPQC is not connected in the circuit, the source supplies both active as well as reactive power demanded by the load. But, as soon as UPQC is put into operation, source supplies only active part of load power demand. During this var compensation mode of operation the source current is almost constant i.e. 53 A, independently on the load var requirements, as seen from Table I and II for 0 °0 sag and swell. In normal operating condition, the shunt APF provides the load vars, whereas, series APF handles no active or reactive power, so in this case the rating of series APF would be small fraction of load rating. The shunt APF rating mainly depends on the compensating current provided by it, which depends on the load power factor or load var requirement. Higher the load var requirement higher would be the shunt APF rating. From (4), (9) and (12), the series APF rating depends on two factors, source current is and factor k. The current is increases during voltage sag condition where as decreases during voltage swell condition. Therefore the rating of series APF is considerably affected by the °0 of sag need to be compensated. A compromise needs to be made while considering the series APF ratings, which directly affects the sag compensation capability of UPQC. Depending on the load requirement an optimisation can be done on these two issues. The shunt APF rating would increase slightly while considering °0 sag and °0 swell compensation since it has to maintain the dc link voltage. [1] B. Singh, K. Al-Haddad, A. Chandra, "A Review of Active Power Filters for Power Quality Improvement", IEEE Trans on Industrial Electronics, Vol. 45, No.5, Oct1999, pp. 960-071. [2] El-Habrouk M., Darwish M.K., Mehta P., "Active power filters: a review" Electric Power Applications, IEE Proceedings, Volume: 147, Issue: 5, Sept. 2000, Pages: 403 - 413. [3] Khadkikar V, Agarwal P, Chandra A, Barry A 0 and Nguyen T.D, "A simple new control technique for unified power quality conditioner (UPQC)", Harmonics and Quality of Power, 2004. 11th International Conference on 1215 Sept. 2004, pp. 289 - 293. [4] Fujita, H.; Akagi, H. 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CONCLUSION A conceptual analysis of UPQC has been carried out during voltage sag and swell condition on the system. The series APF injects in phase voltage during voltage sag condition and out of phase voltage during voltage swell condition and maintains the voltage at load bus at desired constant level. The shunt APF helps series APF during voltage sag and swell condition by maintaining the dc link voltage at set constant level, such that series APF could effectively supply or absorb the active power. In addition to this shunt APF also provides the required load vars and thus making the input power factor close to unity. This analysis is very useful in selection of kVA ratings of both series and shunt APFs depending on the %0 of sag and swell needed to be compensated. 1093