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23rd International Conference on Electricity Distribution Lyon, 15-18 June 2015 Paper 0817 SERIES COMPENSATION ON MEDIUM VOLTAGE RADIAL SYSTEMS Carlos FIGUEIREDO AES Sul – Brazil [email protected] Mauro SILVEIRA AES Sul – Brazil [email protected] Nelson DE JESUS GSI – Brazil [email protected] Gilnei SANTOS AES Sul – Brazil [email protected] Luciano QUADROS AES Sul – Brazil [email protected] ABSTRACT This paper presents the general aspects related to the use and application of series compensation on medium voltage radial systems. After the definition of basic concepts, are discussed the main benefits and also the performance and operational problems of this compensation technique as well as the characteristics of its components. Finally, a recent system installed in a distribution feeder is used as an example of such device. INTRODUCTION The philosophy of series compensation in high and extra high voltage transmission systems is well known and its purpose is to increase the capacity of transmission lines, improving the stability in transient and steady states as well as the power flow control through electronic devices that allow varying the capacitive reactance according operational request. The reliability of these systems is proved by several series compensators in operation in transmission lines all over the world. The use of series compensation in distribution systems has also presented a number of benefits and many projects confirm the technical and economic advantages over conventional methods of voltage control, which use automatic voltage regulators and shunt capacitors. However, this practice is not widespread and there are few such facilities in operation. In radial distribution systems the main objective of series compensation is to reduce the voltage drop and improve the voltage regulation. At the same time, other benefits are obtained from the application of this kind of equipment such as the support for motor starting and reduction of voltage flickering. Despite the advantages of series compensation in radial distribution systems, its adverse effects are also well known and among them subsynchronous oscillations that will be also discussed along this paper. Figure 1 – Series compensation in radial system To better understand this technique, first figure 2 presents a vector diagram of a system without the SCB, considering a lagging power factor load. Figure 2 – Vector diagram of a system without series compensation From the phasor diagram of figure 2 it is possible to calculate the voltage drop in each phase, approximately ( ∂ < 30° ), by the following equation: ∆V ≅ RI L cos ϕ + X L I L senϕ ≅ R.PR + QR X L VR (1) Then, after the SCB insertion, the equivalent reactance can be described by: Xeq = X L − X C (2) Replacing XL from the equation (2) by Xeq in (1) it is obtained: R.PR + QR X eq (3) 1. SERIES COMPENSATION CONCEPT ∆V ≅ The fundamental concept of series compensation is quite simple, based on the reduction of the inductive reactance of the line (XL) by inserting a capacitor bank in series (SCB). The figure 1 shows a basic configuration for the series compensation analysis in radial systems. So, from the equation (3) it is possible to conclude that: If XL=XC, then Xeq=0 and, consequently, the parcel QR.Xeq = 0. In this case it is said that series compensation reached 100%. The voltage variation (∆V) depends just CIRED 2015 VR 1/5 23rd International Conference on Electricity Distribution Lyon, 15-18 June 2015 Paper 0817 on the parcel R.PR. If XC>>XL turning the ratio QR.Xeq equal to R.PR the VS = 1 + ∆V (9) . voltage variation is zero. In this situation V R modulus will be equal to VS absolute value. Figure 3 shows two phasor diagrams. In one of them the SCB reactance is lower than the line parameter and the other one the SCB reactance is higher. Figure 3 – Phasor Diagram with series compensation. From the figure 3, with the inclusion of SCB, it is possible to obtain the following phasor relation between VR and VS voltages: V&S = V&R + [R + j ( X L − X C )]I&L (4) Multiplying the equation (4) by the conjugate of complex current, it results in a relation in terms of power, as it follows: (5) P + jQ = P + jQ + [R + j( X − X )]I 2 S S R R L C L The power of SCB depends on the system current and the required capacitive reactance. By using a three-phase circuit power ( S = 3VL I L ) and, normalizing with respect to the phase voltage, it is possible to have: 3VS 3VR 3RI L 3X L I L 3X C I L = + +j −j VL VL VL VL VL (6) The result is interesting because it shows the system component values per unity (p.u.). They are exactly equal if referred to the voltage or base power [1]. The capacitor bank definition depends on the acceptable regulation level of the load power factor and the ratio between the circuit elements (R e XL). It is important to note that equation (6) is only valid for radial circuits as it was shown in the figure 1. If the voltage load is assumed as 1,0 p.u. after the manipulation of previous equation with the current phasor, it results: XC = X L − senϕ − VS2 + sen2ϕ − (1+ 2R cosϕ + R2 ) (7) Due to the dependence, in many cases it is suitable solve the equation (7) for the system XL/R ratio, by defining the following relations [1]: h= XL R CIRED 2015 Finally replacing (8) and (9) in (7): 2X X2 XC = XL −senϕ − (1+∆V)2 +sen2ϕ −1+ L cosϕ + 2L h h (10) From what was exposed so far, it is possible to conclude that the inter-relation between circuit elements (R e XL), the power amount drained by the load in the SCB location point, and the admissible undervoltage in the system results in the main set of parameters required to evaluate the performance of the series compensator. From the equation (1) it is possible to verify that higher is the system inductive reactance (XL), lower will be the necessity of compensation to obtain a satisfactory result. This fact is one of the motives for the large use of series compensation in high and extra high voltage, as in these systems the ratio XL/R is usually higher than one. Another possible conclusion from equation (1) concerns the amount of reactive power provided to the load, seen from SCB location point. From the parcel QR.Xeq it observes that higher the flowing reactive power through the series capacitor also will be higher its voltage gain. In other words, lower the power factor at the application point of the series compensator, better it will perform [2]. In radial distribution systems, where it has a high resistive component, it is advisable that the power factor in the series compensator should be the lowest possible. Thus it is recommended to remove all shunt capacitors installed downstream the point of series compensator application [2]. 2. APLICATION SYSTEMS ON DISTRIBUTION On distribution systems, series capacitor application is more attractive to supply remote loads connected to long feeders in systems with low short circuit and power factor between 0.8 and 0.95. From the previous analysis, the performance depends on the system characteristics (XL/R ratio), the compensation level and the power factor in the installation point. Consider the follow series compensation system to analyze the distribution system behavior. In the figure 4 the loads are distributed along the feeder. (8) Figure 4 – Typical distribution system with series capacitor 2/5 23rd International Conference on Electricity Distribution Lyon, 15-18 June 2015 Paper 0817 In radial distribution systems it became appropriate to define the compensation level (KSC) as follows [1]: K SC = XC XP (11) Where: XC – Capacitive reactance of series capacitor (Ω); XP – Reactance until the series capacitor BSC = XCC+XT +XL1+XL2+XLN (Ω). According to past experiences at AES Sul, the maximum compensation is usually 150%, whereas higher values may increase the probability of possible adverse phenomena, which will be presented later. 2.1 Improvement of voltage profile Application of series compensation differs in terms of reactive power. Important to note that while shunt capacitors the power is voltage dependent, the series capacitor is dependent on the current, being proportional to the square of its absolute value. In addition, responses to rapid load variations are totally distinct from switched shunts banks with significant superior time response. The major goal of using series compensation is to improve the profile and system voltage regulation. Below it has been estimated in a simplified way a distribution feeder with series compensation, located at feeder 3 from the Jacuí AES Sul’s substation. In this case an automatic voltage regulator (32 steps) was replaced by a series capacitor with a reactance of –j 35 Ω. Thus, the degree of compensation is equivalent to 180%. After commissioning and operation for over ten years, it was not observed any events related to flickering or problems encountered throughout history with SCB. 2.2 Starting of motors The reactive power required by motors during starting is much higher than under steady state and it has very low power factor, typically between 0.3 and 0.6. The voltage drop during the starting of high power motors can result in problems for other customers, or even influence the motor itself during the acceleration process. With the addition of series capacitor the voltage drop caused by high reactive current can be compensated, thus providing adequate support to the starting of the electric motor. 2.3 Flickering reduction In the event of voltage flickering due to heavy variation in loads, the series compensation provided will result in the improvement of power quality. This characteristic may be checked by consulting the phasor diagram of figure 3 and using equation (1). It is important to note that the improvement in voltage regulation by series compensation is continuous and instantaneous. The series compensation is more effective in the reduction of flickering due to reactive power of the load peaks. 3. PROBLEMS RELATED COMPENSATION TO SERIES Despite the inherent advantages of the series compensation, the side effects can be very severe, which requires a detailed analysis to the final specification of the project. So it is recommended simulations using electromagnetic transient programs like ATP (Alternative Transient Program) to this definition. Below it is briefly discussed about the main problems that must be evaluated mainly when overcompensation series is required. 3.1 Steel resonance Figure 5 - System with series capacitor (Feeder 03 – Jacui Substation) By using power flow simulation software, where it was considered a demand of 5 MVA and PF = 0.9, it was obtained the voltage profile, what allowed to compare the both performance of voltage regulator and series capacitor, as it is presented on figure 8. Figure 6 – Voltage profile (Feeder 03 – Jacuí Substation) CIRED 2015 When an unloaded transformer is energized, the inrush current remains temporarily higher than the rated current. This condition will depend on the transformer core and system, whereas the maximum values occur when the energization starts next to the zero point of the voltage wave (excluding the residual flux). In this case, there is predominantly low order even harmonics, with strong saturation of the magnetic field. If, however, the transformer is supplied by a circuit with series capacitor, a transient or steady nonlinear resonance condition may occur. Sub-harmonics and oscillatory currents can be established. This phenomenon is called steel resonance and causes severe surges. When the steel resonance occurs, the solution can be the insertion of a damping resistor in parallel to the series compensator, usually controlled by an underfrequency relay. Figure 9 shows the results of steel resonance simulations, with the magnetizing current and the voltage 3/5 23rd International Conference on Electricity Distribution Lyon, 15-18 June 2015 Paper 0817 of one series capacitor phase. This case concerns the energization of a no-load transformer of 500 kVA in a 200% overcompensated system (KSC = 200%). Figure 7 - Current and voltage during steel resonance 3.2 Self-excitation of induction motors The combination of the series capacitor and the inductive reactance results in a series resonant circuit. The natural frequency in the compensated electrical system is usually subsynchronous, with values of 10 to 90% of the fundamental frequency, depending on the series capacitor reactance. For inductive loads such as induction motors, the inductance of the motor is an element of the equation that determines the overall inductive reactance. The existence of subsynchronous frequency has presented problems in starting motors under certain conditions. During starting, the rotor can stabilize and further develop a speed below the rated, linked to the subsynchronous oscillation frequency with high sustained currents. In those circumstances the motor may be damaged due to excessive vibration and overheating. The self-excitation is more likely when the rated power of the motors exceed 5% the system. The presence of active load in parallel with the engine tends to reduce the problem. However, even in this case, the possibility of self-excitation should be evaluated in the project if the minimum active demand downstream the series capacitor is less than 10% of the motor rated power. The figures below respectively show the speed and current obtained by simulations for a case of selfexcitation of a 200 HP engine in an overcompensated distribution system [3]. distances and intensive use of electricity for rice irrigation. Figure 15 shows a simplified diagram of feeder 42 from Uruguaiana 4 substation with the SCB location. Before applying the series compensator, the system already had installed three voltage regulators and two shunt capacitors 600 kvar each. Even with these devices it used to have poor voltage level and system stability, as the furthest point from the substation is the Ibicuí river that serves as the main water abstraction location for the rice plantation and therefore where are the located the most powerful engines for pumping water (200 HP and 400 HP rated power). Usually these motors have soft-starters that control the voltage during the engine starting, minimizing the inrush effects. Even so, without series compensation, the extreme point of the feeder sometimes reached less than 0.85 pu from the rated voltage, caused by inrush current. In such situation the driven motor could not start. More than just shut off the pump, this event used to bring high overvoltages to the system, in the order of 1.4 p.u. as a consequence of load rejection and also the presence of large number of voltage regulators which didn’t have enough response speed to remain the voltage in the appropriate values before results in damage to the electrical customer devices. Figure 9 shows a simplified diagram of feeder 42 from Uruguaiana 4 substation with the SCB location. Figure 9 – Simplified diagram – Feeder 42 Uruguaiana 4 substation From this figure it is possible to note that the SCB did not replace any other voltage regulator equipment but as a complement to the current devices. Figure 10 presents series compensator bank diagram while figure 11 shows an overview of the physical structure implemented in the site. 2.000,0 Corrente (A) 400,0 RPM 300,0 200,0 100,0 0,0 -2.000,0 0,0 0,0 1.000,0 Tempo (ms) 2.000,0 0,0 1.000,0 Tempo (ms) 2.000,0 Figure 8- Speed and current with self-excitation 4. EXAMPLE OF SCB IN OPERATION As an example of a series compensation system in operation, it is presented a bank installed in one of the AES Sul’s distribution feeders operating in 23.1 kV and located in a rural area of Alegrete city near the border of Brazil and Argentina. This region has large electrical CIRED 2015 Figure10 – Electrical diagram of the series compensator 4/5 23rd International Conference on Electricity Distribution Lyon, 15-18 June 2015 Paper 0817 5. CONCLUSION Figure11 – Series compensator bank In the chosen SCB application point, whose reactance was –j35Ω, the compensation level (KSC) was around 120%. This system was connected in normal operation conditions bringing significant voltage stability gain. During the motor starting the voltage drop was just 0.95 p.u. allowing the engine starts without it shuts off or even disconnect the motors in operation nearby. So the SCB solved the load rejection and its resulting overvoltages. As it is possible to check in the figure 12, the current on 25/01/2012 (red line) shows a number of attempts to start the pump motor early in the morning as well as throughout the day in the feeder 42. This represented disturbances to the system and the customer himself that failed starting the engine. On 27/01/2012 (blue), after the installation of series compensation in the feeder, it had system stabilization successfully solving the problems. 180,0 160,0 This paper discussed about the application of series compensation on medium voltage radial systems and presented a case where the instabilities were completly solved by the SCB application. Emphasizes that for subtransmission systems (from 69kV until 138kV) the analysis is similar. Although the experiences and studies of series compensation in distribution feeders had origin in decade of 20’s, where the first systems were implemented, it still demands refined enginnering evaluation. This is made by the simulation tools that are fundamental for the projec succes. It is important to note that possible problems must be checked and studied during the project phase, avoiding customer and utility losses. However because of the power factor correction, the SCB tends to have limited application, aggravated by the high resistance of distribution systems, which generates the need for overcompensation to arrange the voltage drops. This is a key question, as proved by the simplified analitic analysis related to this factor being recomended analysis to the range between 0.8 and 0.95. Besides the side effects, ie steel resonance and self excitation, the the greatest challange is to find a standard for tipical distribution systems, as the case of voltage regulators. In dynamical systems, joint analysis of regulation equipment should be checked, in order to adjust and improve power quality. Anyway, the technical-economic analysis must complete the process of propositions for possible applications of SCB in distribution systems. REFERENCES [1] S. A. Miske, 2001, Considerations for the Application of Series Capacitor to Radial Power Distribution Circuits, IEEE Trans. On Power Delivery, Vol. 16, No.2, pp. 306-318. [2] Figueiredo, C. E. C., 2004, Aplicação de Compensação Série para Controle de Tensão em Sistemas Radiais de Distribuição de Energia Elétrica, Porto Alegre, Brazil. 140,0 [3] H. R. P. M. Oliveira, C. E. C Figueiredo, N. C. Jesus, 2002, “Resultados Obtidos na Operação de Sistemas de Compensação Série em Alimentadores de Média Tensão da AES Sul”, Anais do XV SENDI Seminário Nacional de Distribuição de Energia Elétrica, Salvador/BA. 120,0 100,0 80,0 60,0 40,0 20,0 00:00:00 00:25:00 00:50:00 01:15:00 01:40:00 02:05:00 02:30:00 02:55:00 03:20:00 03:45:00 04:10:00 04:35:00 05:00:00 05:25:00 05:50:00 06:15:00 06:40:00 07:05:00 07:30:00 07:55:00 08:20:00 08:45:00 09:10:00 09:35:00 10:00:00 10:25:00 10:50:00 11:15:00 11:39:00 12:04:00 12:29:00 12:54:00 13:19:00 13:44:00 14:09:00 14:34:00 14:59:00 15:24:00 15:49:00 16:14:00 16:38:00 17:03:00 17:28:00 17:53:00 18:18:00 18:43:00 19:08:00 19:33:00 19:58:00 20:23:00 20:48:00 21:13:00 21:38:00 22:03:00 22:28:00 22:53:00 23:18:00 23:43:00 0,0 25/01/2012 27/01/2012 Figure 12 – Feeder current before and after the series compensation [4] P. M. Anderson, R. G. Farmer, 1996, Series Compensation of Power Systems, California, USA. This result indicates a convenient SCB application after all detailed studies for transient and steady states, mainly if compared to the previous operation system just with voltage regulators and shunt capacitors. CIRED 2015 5/5