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IRJET- Speed Control of Induction Motor using Hybrid PID Fuzzy Controller
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1.
International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 1432 Speed Control of Induction Motor using Hybrid PID Fuzzy Controller Farzana Anjum1, Navnidhi Sharma2 1,2Department of Electrical Engineering, E-Max School of Engineering and Applied Research, Kalpi-Naraingarh Road, VilageGola, Maulana, Ambala-Haryana, India ------------------------------------------------------------------------***------------------------------------------------------------------------- Abstract - Fuzzy Logic Controller are evaluated asoneofthe best controller to the servo motors due to its lesscomplexity in the mechanism and did not include any of the mathematical models. The purpose of this study is to regulate the change in induction motor speed by enhancing the traditional technique by using the BAT optimization algorithm for the selection of parameter of Ki and Kp for PI controller. The reason behind choosing the .bat paradigm has several merits, and the most important benefit is that is offers very rapid convergence at a very starting stage through switching from exploration to exploitation. For applications as a rapid resolution is required then this prepares it an effective paradigm. Keywords— BAT, PID, Fuzzy Logic, Derivative Control, Proportional Control Integral Control. 1. INTRODUCTION For the control method engineering and position control various controlmethodsalgorithmsarebeenexecutedthese days. Through utilizing the diverse sort of automatic procedure we can design the position control by using the digital servomotor. On the contrary, in the mechanism the nonlinearities did not occur that are load effect that shows adverse effects to the mechanism performance. For the generalized applicationsthegenerallytheelectrical motoris used whereas for other specific task different electrical motors were used. Among increasing no temperature these motor can also implement to accomplish the dynamic need of the mechanisms. Therefore as choosing the electric motor it is very significant to establish the load characteristics. Forthe mechanism whereas choosing these motortheotherfactors like mission goals, availability of power and cost is also considered. As employed experimentally, the entire knowledge about the uncertainties are very hard to fetch out. In servo motors to present position control various researches has been proposed. To handle the uncertainties the fuzzy logics are considered one of the important methods which are desirable over PID controllers particularly in servo motors [1]. 1.1 Induction Motor In several domestic utilizationsthesemotorfindsitslocation with more than 85% of industrial motorsamonginitssingle- phase formation. A continuous speed motor among shunt feature noticeably speed drops that is less from the total percentage from no load to the full load. Therefore previously, in continuous speed applications these motors are used significantly. Dissimilar to the motors based on Direct Current the conventional mechanisms have been implemented to control the speed. These conventional mechanisms are costly or very ineffective. Nevertheless, in the dangerous and polluted atmospheres the incidence of commutate and brushes in the latter that attain recurrent maintenance construct dc motor drives not proper for utilization. Alternatively, owing to the easy, rough, inexpensive, shorter and consequently lighterbuildofdrives for induction motors that is specifically squirrel-cage type, they are intended for blowers, tractionetc.despitesearching inflexible competition from dc drives. 2. PID CONTROLLER PID controller is generally termed as Proportional-Integral- Derivative controllers. Mostly three control parametersthat need to be adjusting in obtaining an output. Output i.e. obtained by combining the all the parameters i.e. integral, proportional and Derivative. The main areas of using this controller are the education and industrial sections.Figure2 depicts the block diagram for a PID controller. These PID controllers have application in almost every area but these two fields majorly contribute to all otherareasand almost all controllers are used in theseareas.PIDcontrollers must be tuned to provide the installation of the controllers. Thus tuning is performedon thedynamicperformanceofthe scheme [15]. In the figure three control parameters are depicted that are used to get the output, where first parameter is Proportional control which increases gain. The second parameter is integral control which leads to the reduction of steady state error. And the last one is Derivative control which improves transient response [11]. Input is taken from the world and produces output to the world. Figure1: Conventional PID Controller system design [15]
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 1433 PID controller as an equation:-. u (t)= Kp[e(t) + 1/Ti dt` + Td(de(t)/dt)] +b…(1) Where, u defines the control signal, e shows the subtraction of the current value to the set point, kp is the gain for a proportional controller, ti integral controller scales through this parameter, td i.e. derivative controller that can scale through this parameter, t defined the total time taken by the error measurement, b defines the set point of the given or taken signal which is also considered as bias or offset value. Collaborated with three parameters given, PID can be referred as transfer function in MATLAB defined below: We can define the Transfer function of the controller as follows: C(s) = Kp(1 + τds + 1/τis)………………………………………..(2) Where Kp shows proportional gain, τd describes Derivative time and τi defines integral time. Proportional term of the controller shows proportional of the generated error and can be written as follows: Pout = Kp e (t)……………………………… (3) Proportional control value depends upon the error rate demonstrate that higher the error, higher the proportional control as explained in the equation above. Thus it can be concluded that proportional control brings the systematfast set point [12]. Alternatively,as the mechanismattainstheset point then it generates error based on the steady state that directs to an overshoot. There is another possibility of increasing the gain of the proportion but that makes the system unstable. + r (s) - e(s) c(s) Figure 2: Proportional control Proportional control as depicted in figure 2, canexpressedas closed loop transfer function like: ……………….(4) Where = Step input r(s) = c(s) = or c(t)= ( (5) From above given equation (4), it is declared that: (1) Factor can be used for improving time which means that time constant can be decreased by this. (2) Difference between desired response and output response steady state offset is A (1- ) = (6) Fundamental portion of the controller influence with the variations of the error on time given as: Iout= Ki T……………………………………. (7) It helps in eliminating the problem of proportional term which wassteady stateerror but it has a disadvantagetooi.e. it affects the stability of the system. Thus it can be concluded that most of the portion depends on the error’s pass values [13]. r(s) e(s) c(s) + - Figure 3: Integral control action Above figure 3 obtain following equation as: = (8) Where step input r(s) = e(s) = = (9) = s se(s) =0……….(10) Unlike other terms Derivative control is relative to the rate at which error is changed and defined as per the equation below: Dout= Kdd/dt e (t)………… (11) The above equationhelpsinestimatingtheforthcomingerror which leads to correction speed reduction or enhancement. This term helps in taking decision soon which provides detection of any changes on the error and system remains stable. This term is very sensitive to disturbances. If there is no change in the error then derivative influence will not be generated. Transfer function of PD controller expressed as: C(s) = Kp (1+τds)…………….(12) Derivative controller cannot be used alone due to its some drawbacks thus Proportional Derivative controller has been used to provide stability to the closed loop system. To prove this fact process transfer function can be explained as [14] P(s)= Therefore resultant transfer function of the closed loop is given as: K/ 1+τs Kp K/ 1+τs
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 1434 = (13) Where p=0 represents characteristics equation which will provide stable closed loop response. In this research paper, controller based on fuzzylogic isused for controlling a plant with the help of human knowledge with linguistic variables. The main benefits of using this system are good popularization and high fault tolerance. It canalso apply to non linear systems due towhichitisfamous for years [20]. Controller + r(s) - e(s) c(s) Figure 4: Control action with a higher order process [20] With the use of P and P-D controller step response will be compared as depicted in figure 4. Figure5: Fuzzy based PID controller system design Controller’s performance can be improved by using the the hybrid fuzzy controller i.e. combination of P and ID controller depicted in figure 5 where proportional term is replaced with incremental FL controller and integral as well as the derivative term will remain same [15]. Ti (Ki)= KPi ui(k) + KIiTei(k)- KDi ……..(14) From above equation, ui (k)showsoutputofincremental FL controller. 3. PROBLEM FORMULATION In the projected mechanism the fuzzy logic among the traditional controllers are incorporated and the vector control mechanism was utilized. In order to enhance the speed response of the three-phaseinductionmotorthefuzzy logic controller with the old PI controllers is used collaboratively. Where the PI controller utilizes the parameter such as Kp and Ki. These parameters selection is done on behalf of hit and trail method and when these parameters meet any variations in their values, the whole controller gets affected in that condition. Therefore, in that condition the induction motor speed can be altered.Sothere is a need to develop such a system that can handle the induction motor speed in each and every case. 4. PROPOSED WORK As defined in above section that in order to regulate the induction motor speed, various authors conduct various study by using different type of controllers such as PI, PID controllers, arduino controllers and controllers based on fuzzy logic. The controller based on the fuzzy logic are evaluated as appropriate controller to the servo motors due to its less complexity in the mechanism and did not include any of the mathematical models The purpose of this study is to control the variations in speed of the induction motor by enhancing the traditional technique by using the BAT optimization algorithm to select the parameter of Kp and Ki for PI controller. The reason behind choosing the bat paradigm has several merits, and main benefit is that it can offer very rapid convergence at a very startingstagethrough switching from exploration to exploitation. For applications as a quick resolution is required then this prepares it an effective paradigm. 5. RESULTS The Figure 6 shows the proposed Simulink model. Initially a constant along with the reference speed are given to the speed controller that is utilized to regulate the reference speed. PID controller is used for controlling the speed. After that a space vector modulator is used to modulatethespeed. The output of space vector machine is given to the gate whose outcomes are further offered to the SI units of Asynchronous Machine. The output obtained from the machine is then offered totheSubsystem.ThespeedofRotor and the Torque obtained from the Subsystem are provided to the Scope 1. Figure 6 Simulink model of the proposed work Kp
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 1435 Figure 7 Output of PID model (Traditional mechanism) The graph of Figure 7 shows the traditional mechanism Output in which the speed of Rotor and the torque is represented in the graph. In this graph fluctuations are shown in the rotor speed. Figure 8 Output of Bat-PID model (Proposed mechanism) The graph of Figure 8 shows the Output of the Proposed mechanism in which the Rotor speed and the torque is shown. Here in this graph it is shown that the variations in the speed of rotor that is less when compared to the traditional mechanism and the torque has alsolessvariation in this output. Therefore the proposed model has very less settling time. Figure 9 Fitness values of the proposed model. The graph of Figure 9 depicts the Fitness values of the planned model. The number of iterations is shown on the x- axis and it ranges from 0 to 30. The fitness values are shown over the y-axis that ranges from 5000 to 7500. From this graph the best fitness value is attained. Figure 10 Rise Time of the proposed model. The graph of Figure 10 shows the Rise Time of the proposed model to the conventional model. The Rise of the proposed model that is of Bat-PID is shown in yellow color andtherise time of the conventional model that is PID is shown in the Blue color. The Rise time ranges from 0 to 4000 and shown on the y-axis. Here the Rise time of the proposed model is less comparative to the traditional mechanism. Figure 11 Settling Time of the proposed model. The graph of Figure 11 depicts the Settling Time of the proposed model to the conventional model.Thesettlingtime of the model should always be less to make the model
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 1436 efficient. The settling time of the proposed model is shown on the y axis and ranges from 0 to 9x 104. Therefore the settling time of the proposed model is less than the conventional model. Figure 12 Overshoot of the proposed model. The graph of Figure 12 shows the Overshootoftheproposed model. The overshoot of the proposed model that is Bat-PID is slightly less comparative to the traditional method that is PID. The overshoot is shown on the y-axis and ranges from0 to 8. The Bat-PID is shown in the yellow color in graph whereas the PID is shown in the blue color. The conventional control such as the proportional-integral (PI), and proportional-integral-derivative (PID) controllers have been used together among vector control components for the induction motors speed control from step by step. However, for controlling the speed of a three-phase squirrel cage induction motor (SCIM) the hybrid control mechanism was utilized in the conventional mechanism. The fuzzy logic controllers are evaluated as the most suitable controller to the servo motors as this is the less complex mechanism and did not include any of the mathematical models.Inthiswork the variations in speed of the induction motor arecontrolled by enhancing the traditional technique by using the BAT optimization algorithm to select theKp andKi parametersfor PI controller. As the projected mechanism is veryeffectivebutinfuturefor the induction motor speed control at another level the hybridization of the Neuro-Fuzzy paradigm with the PID controllers can be utilized. REFERENCES [1]. Nader Jamali Soufi, Mohsen Kabiri Moghaddam, Saeed Sfandiarpour Boroujeni, Alireza Vahidifar,“A Parameter Varying PD Control for Fuzzy Servo Mechanism”, Scientific Research,IntelligentControl and Automation, Vol 5, Pp 156-169, 2014. [2]. Meghanasingh, “Effects Of Time Delay On Different Types Of Controller For Networked Control Systems: A Review”, International ResearchJournal of Engineering and Technology, Vol 4 (4), Pp 993- 1000, 2017. [3]. Cui Hao,Denghua Li and ShuhuaPeng, “The Fuzzy Adaptive Smith-PID Control ofThree-Tank-System” School of Automation Beijing InformationScience& Technology University Beijing, ChinaE- mail:haocui043 3234@163.com IEEE 2010. [4]. D. Yue, Q. L. Han, and J. Lam, “Network-basedrobust H∞ control of systems with uncertainty,” Automatica, vol. 41, no. 6, pp. 999–1007,Jun. 2005. [5]. S.Soucek, T. Sauter, and G. Koller, “Effect of delay jitter on qualityof control in EIA-852-based networks,” in Proc. IECON, vol.2,pp. 1431–1436, 2003.. [6]. L. Zhang, C. Wang, and Y. Chen, “Stability and stabilization of a class of multimode linear discrete- time systems with polytypic uncertainties”, IEEE Trans. Ind. Electron., vol. 56, no. 9, pp. 3684–3692, Sep. 2009. [7]. Y. Yao, “A comparative study of fuzzysetsandrough sets”, Information Science, ELSEVIER, Vol 109, Pp 227-242, 1998. [8]. Siti Nur Wahidah Binti Abdul Wahab,, “motor control system development using microcontroller based on pid controller”, Pp 1-39, 2014. [9]. Jakub Talla ; Viet Quoc Leu ; Vaclav Smidl ; Zdenek Peroutka, “Adaptive Speed Control of Induction Motor Drive with Inaccurate Model”, IEEE,Issue99, 2018 severe parameter mismatch between the real drive and model used for controller design, 2018. [10]. Ashraf Abd El-Raouf ; Mahmoud M. Elkholy ; M. A. Elhameed ; M. El-Arini, “Effect of antlion optimized facts to enhance three phase induction motor dynamic performance”, IEEE, 2018. [11]. A. C. Unni, A.S. Junghare, V. Mohan and W. Ongsakul, “PID, Fuzzy and LQR Controllers for Magnetic Levitation System,” International Conference on Cogeneration, Small Power Plants and District Energy (ICUE 2016), BITEC, Thailand, September 2016. [12]. J . Jantzen, Foundations of Fuzzy Control, 2 nd edition, Wiley publication, pp. 85-99, 2012. [13]. Ravi V. Gandhi and Dipak M. Adhyaru, “Pre-Fuzzy- PID Controller for Effective Control of Electromagnetic Levitation System ”, IEEE, Pp 113- 119, 2018. [14]. Jean Thomas ; Anders Hansson, “Enumerative nonlinear model predictive control for linear induction motor using load observer”, IEEE, 2014. [15]. Aung Zaw Latt ; Ni Ni Win, “Variable Speed Drive of Single Phase Induction Motor Using Frequency Control Method”, IEEE, 2009. 6. CONCLUSIONS
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