Abstract Keyword Introduction Load frequency, voltage and tie line power are the essential parameters of an electrical power system, which must be maintained within the prescribed limits. Power system sensitivity analysis reveals that mismatch in real and reactive power demand affects the system frequency and voltage respectively. As the real and reactive power demand varies throughout a day, therefore the mismatch minimization can be possible by close loop control. The preliminary work on LFC was carried out by O.I. Elgerd and C. Fosha. They presented transfer function of speed governor and turbine control system for a single area nonreheat thermal system [1]. Conventional controllers use integral control to minimize the frequency and voltage deviation [2]. The disadvantage of using only integral control is that its high gain value causes large oscillations and further lead to system instability. The dynamic performance of system under various loading condition depends upon the gain selection of controller parameters and it may deteriorate with unturned parameters. Various control techniques have been found in literature for tuning controller parameters for LFC such as PI/ PID [3]–[5], Optimal Linear Control [6], IP control [7], GA & Linear Matrix [8] & for AVR such as Artificial Bee Colony Algorithm [9], Adaptive Hybrid Learning Algorithm [10]. It has been found that few literature have addressed combined control of AVR & LFC for a non-reheat thermal power system [11]–[13]. A Nonlinear Threshold Accepting Algorithm (NLTA) has been utilized for developing the gain parameters of PID controller for LVF-AVR scheme for multiarea power system in reference [11]. A combination of Generalized Fuzzy Model (GFM) and Gaussian Mixture Model (GMM) has been used for determining gain parameters for LFC and AVR for a single area power system [13] However, none of the above papers have focused upon hardware implementation of combined AVR-LFC scheme for a synchronous generator while considering control system of governor, turbine, and excitation system. This paper addresses combined LFC and AVR problem using PI controllers for a single area power system with HIL implementation. The research work was carried out to mimic practical non-reheat thermal area unit on a small scale. HIL is equipped with a synchronous generator which power nonlinear loads. Also, various control system dynamics such as turbine, speed governor and excitation were incorporated. The remainder of this paper is organized as follows. SectionII contains system architecture; Section III explains system modelling and its control. Results and various case studies are discussed in Section IV. Finally, conclusions and future work represented in Sections V and VI, respectively. SYSTEM ARCHITECTURE The system architecture for LFC and AVR control for a single area power system is shown in Fig.1. It consists of a synchronous machine coupled with a DC machine. The DC machine acts as a turbine-governor system which consists of armature and field controls. In this work, DC voltage applied to the field is kept constant and to incorporate speed control of alternator (synchronous generator), speed of the DC machine is controlled. Speed control of DC machine emulates steam input controller of turbine. This is achieved by controlling DC voltage applied to the armature winding. Speed control of alternator helps in controlling load frequency. Therefore, load frequency control is achieved by controlling armature voltage of DC machine. Also, load voltage control is possible by controlling DC excitation voltage of alternator. Load frequency and voltage are sensed by voltage and current sensor which are fed to dSPACE controller. The dSPACE controller continuously controls the frequency and voltage by controlling output voltage of armature and excitation control respectively. A three phase L-C filter is connected in series to reduce harmonic distortion. A three-phase linear load is connected at the output of alternator which consists of combination of resistor and inductor (R-L) load. LFC & AVR control for a single area power system References [1] O. I. Elgerd and C. E. Fosha, “Optimum megawatt-frequency controlof multiarea electric energy systems,” IEEE Transactions on Power Apparatus and Systems, vol. PAS-89, no. 4, pp. 556–563, April 1970. [2] P. P. Kundur, N. J. Balu, M. G. Lauby, and E. P. R. Institute, Power system stability and control. New York : McGraw-Hill, 1994, includes bibliographical references and index. [Online]. Available: http://www.loc.gov/catdir/toc/mh022/93021456.html [3] W. Tan, “Tuning of pid load frequency controller for power systems,” Energy Conversion and Management, vol. 50, no.6, pp. 1465 – 1472, 2009. [Online]. Available: http://www.sciencedirect.com/science/article/pii/S0196890409000740 [4] A. Khodabakhshian and N. Golbon, “Unified pid design for load frequency control,” in Proceedings of the 2004 IEEE International Conference on Control Applications, 2004., vol. 2, Sep. 2004, pp. 1627– 1632 Vol.2. [5] Young-Hyun Moon, Heon-Su Ryu, Jong-Gi Lee, and Seogjoo Kim, “Power system load frequency control using noise-tolerable pid feedback,” in ISIE 2001. 2001 IEEE International Symposium on Industrial Electronics Proceedings (Cat. No.01TH8570), vol. 3, June 2001, pp. 1714–1718 vol.3. [6] R. K. Cavin, M. C. Budge, and P. Rasmussen, “An optimal linear systems approach to load-frequency control,” IEEE Transactions on Power Apparatus and Systems, vol. PAS-90, no. 6, pp. 2472–2482, Nov 1971. [7] S. Boroujeni, B. Boroujeni, H. Delafkar, and A. Boroujeni, “A new ip type controller for load frequency control problem,” J. Basic. Appl. Sci. Res, vol. 1, no. 9, pp. 1078–1083, 2011. [8] D. Rerkpreedapong, A. Hasanovic, and A. Feliachi, “Robust load frequency control using genetic algorithms and linear matrix inequalities,” IEEE Transactions on Power Systems, vol. 18, no. 2, pp. 855–861, May 2003. [9] H. Gozde and M. Taplamacioglu, “Comparative performance analysis of artificial bee colony algorithm for automatic voltage regulator (avr) system,” Journal of the Franklin Institute, vol. 348, no. 8, pp. 1927 – 1946, 2011. [Online]. Available:http://www.sciencedirect.com/science/article/pii/S0016003211001219 [10] P. Mitra, S. P. Chowdhury, S. Chowdhury, S. K. Pal, and P. A. Crossley, “Intelligent avr and pss with adaptive hybrid learning algorithm,” in 2008 IEEE Power and Energy Society General Meeting – Conversion and Delivery of Electrical Energy in the 21st Century, July 2008, pp.1–7. [11] N. Nahas, M. Abouheaf, A. Sharaf, and W. Gueaieb, “A self-adjusting adaptive avr-lfc scheme for synchronous generators,” IEEE Transactions on Power Systems, vol. 34, no. 6, pp. 5073–5075, Nov 2019. [12] A. Gupta, A. Chauhan, and R. Khanna, “Design of avr and alfc for single area power system including damping control,” in 2014 Recent Advances in Engineering and Computational Sciences (RAECS), March 2014, pp. 1–5. [13] M. Gupta and S. Srivastava, “A gmm-gfm based controller for lfc and avr of a single area power system,” in 2012 Fifth International Conference on Emerging Trends in Engineering and Technology, Nov 2012, pp. 216–219. [14] O. I. Elgerd, “Electric energy systems theory: an introduction,” 1982. [15] Y. Wen, W. Li, G. Huang, and X. Liu, “Frequency dynamics constrained unit commitment with battery energy storage,” IEEE Transactions on Power Systems, vol. 31, no. 6, pp. 5115–5125, Nov 2016. Selection of Suitable Feed forward Neural Network Based Power System Stabilizer for Robust Excitation Control System Abstract—a reliable and economic power system is the key requirement for the development of any country’s power sector. Electrical power system is quite complex due to its non-linear behaviour and changing load conditions. In an excitation system, the Automatic voltage regulator (AVR) and load frequency controller (LFC) are connected to maintain the terminal voltage and load frequency. The high gain of AVR produces negative damping on rotor of generator. This behaviour of AVR can be easily controlled by the introduction of power system stabilizer (PSS). The major function of PSS is to inject supplementary stabilizing signals to minimize the effect produced by AVR. For this purpose, various controllers as power system stabilizers have been proposed by researchers to tune their parameters. In this research work, three types of controller’s i.e. Probabilistic feed forward neural network (PFFNN) Multi-layer perceptron feed forward neural network (MLPFFNN) and Radial basis function feed forward neural network (RBFFN) These are designed in Matlab / Simulink to tune the parameters of PSS. These controllers are implemented as single machine connected with infinite bus (SMIB). The simulation results for terminal voltage (Vt) and load frequency (f) of these PSSs are compared. The simulation results for RBFFN based power system stabilizer show the promising improvement in stability of synchronous generator than other types of FFNN controllers. Keywords-Power System; Excitation System; Feed forward NN; Power System Stability INTRODUCTION A power system is subjected to various disturbances due to its dynamic and transient behaviour [1]. A reliable and economic power system is responsible to generate and deliver electric power with minimum disturbances. The voltage and frequency oscillations in a power system badly affect its reliability [2]. In an excitation system, load frequency controller (LFC) and Automatic Voltage Regulator (AVR) maintain the active power (P) and reactive power (Q) respectively [2]. The high gain of AVR may produce a negative damping torque to the rotor of synchronous generator. This problem can be solved by the introduction of power system stabilizer (PSS). A PSS injects supplementary stabilizing signals at the input of synchronous generator to remove the effect of AVR [3]. The synchronous generator is subjected to various loading conditions. To cope with the changing load conditions these parameters must be tuned accordingly [4]. Literature Review A supervisory level power system stabilizer (SPSS) is capable to compensate non-linear behaviour of power system [5]. A proportional integral gain controller provides minimum overshoot and small settling time [6]. A proportional integral derivative (PID) and fuzzy logic controller can better understand the transient behavior of synchronous generator [9]. A particle swarm optimization (PSO) can efficiently reduce negative damping produced by AVR [7]. An ANN based controller is suitable for controlling active and reactive power of synchronous generator [7 - 8]. A multi-layer perceptron (MLP) based PSS can tune the parameters of a power system (PS) effectively with minimum settling time and overshoot value [9]. A PNN based PSS reduces negative damping effect of AVR and improves transient and dynamic stability of power system [9]. The conventional PSS has fixed gain and these systems operate at a particular operating condition. The power system is subjected to various loading conditions, for this reason conventional controllers produce poor control of power system [10]. The ANN possesses the ability to cope with changing load conditions and tune the parameters of power system in an effective style [11]. The non-linear behaviour of a power system can easily be handled by ANNs [12, 13]. For these reasons, in this research the various types of feed forward neural network based controllers are designed as PSS. This research compares the simulations results for PFFNN MLPFFN and, RBFFN based Power System Stabilizers (PSSs). II. MATHEMATICAL MODELLING OF SYNCHRONOUS GENERATOR For an excitation control system mathematical modelling plays a vital role. Here all models are represented using their state space representations. For non-linear systems, state space models are used [14]. In this connection, dynamic stability of power system an SMIB is taken into consideration. State Space Description of a Synchronous Generator a linearized state space model of a synchronous generator is given as under [14]: . that an RBF based PSS has less settling time and less overshoot value than all other types of FFNN controllers. The results shown in Table.2 for terminal voltage show that there is slight difference in settling time and over shoot value of all FFNN based PSSs. However in transient stability nano seconds have also got significant importance. Therefore it is concluded that an RBF based PSS has robust control over frequency deviation and terminal voltage of synchronous generator. The results of RBFFN-PSS for terminal voltage show that a RBFFN-PSS has less settling time and over shoot values. Such type of controller can effectively control the terminal voltage of synchronous generator in transient conditions. CONCLUSION A reliable and economic power system can be achieved by controlling the parameter of power system within permissible limits. An excitation control system is responsible for reliable operation of power system. In an excitation system AVR produces negative damping effect on the rotor of generator. To reduce the effect of AVR PSS in connected in conjunction with AVR which partially or completely cancels out the negative damping effect of AVR This research is focused on selection of suitable FFNN based PSS. For this purpose FFNN based PSSs are designed and connected with SMIB in Matlab. The simulation results for three types of FFNN i.e. PNN, MLP and RBF are compared. The RBF based PSS shows its robustness over all other types of FFNN based PSSs. Hence it is concluded that an RBFFN based PSS has superior control on the negative damping effect of AVR. Such type of PSS can improve transient as well as dynamic stability of power system Reference [1]. 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