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ACEEE Int. J. on Electrical and Power Engineering, Vol. 03, No. 01, Feb 2012



        ANN Based PID Controlled Brushless DC drive
                        System
               C.Ganesh1, M.Prabhu2, M.Rajalakshmi3, G.Sumathi4, Virender Bhola5 and S.K.Patnaik6
                                1,2,3,4,5
                                            Sri Ramakrishna Institute of Technology, Coimbatore, India
                                                     Email: c.ganesh.mtech72@gmail.com
                                               6
                                                 College of Engineering, Guindy, Chennai, India


Abstract—Brushless (BLDC) DC motors find many industrial                  any load setting. Using the transfer function model, step
applications such as process control, robotics, automation,               response of position control system is obtained at different
aerospace etc. Wider usage of this system has demanded an                 load settings.
optimum position control for high efficiency, accuracy and
reliability. Hence for the effective position control, estimation
                                                                                     II. ESTIMATION OF INERTIA AND FRICTION
of dynamic load parameters i.e. moment of inertia and friction
coefficient is necessary. This paper incorporates the estimation
of mechanical parameters such as moment of inertia and                    A. Method
friction coefficient of BLDC motor and load at various load                  Inertia J and friction B of BLDC motor and load can be
settings by using simple procedure. To achieve the optimum                determined from “(1)” and “(2)” respectively.
position control, PID controller is employed and tuned using
PARR method. ANN training is used for obtaining the                                       J  B .                              (1)
mechanical and PID controller parameters at different load                                      K Ti a
settings. Closed loop position control system of the BLDC                                  B          .                            (2)
drive system is created using SIMULINK. Simulation results                                       
of this system are obtained at different load settings. It is             where KT is torque constant, Te is electromagnetic torque, ia
evident from the results that the position control system                 is armature current per phase, ω is angular speed,  is
responds to the desired position with minimum rise time,                  mechanical time constant of motor and load. Te, ia and ω are
settling time and peak overshoot.                                         found out when BLDC motor runs at steady speed for any
                                                                          load current. Time taken for the motor speed to drop from the
Index Terms— BLDC, control, neural, position
                                                                          steady speed to 36.8% of the steady speed gives  for that
                                                                          load current.
                        I. INTRODUCTION
                                                                          B. Estimation of J and B at Different Load Curents
    Estimation of parameters of any physical system plays a
vital role to select the parameters of controllers in control                Transfer function of Brushless DC position control system
applications. This is essential to fulfill the desired performance        [14] is given by
indices. A lot of research has been carried out in the                            (s)                  KT
computation of parameters. Inertia and Friction of motor were                                                             .         (3)
                                                                                  Ea (s) s[(R a  sLa )(Js  B)  K b KT ]
estimated but that of load were not considered [1]-[3]. The
importance of estimation of load parameters was stressed in               The BLDC motor is rated 24V, 8 poles, 4000 rpm, 0.125 Nm,
[4] but strategies for the estimation were not discussed. If              0.036 Nm/A, 48e-7 kg-m2, 1e-5 Nm-sec/rad, 1.08ohm per phase
controller is tuned based on motor parameters [5]-[8] only,               and 1.8mH per phase. Transfer function of the position
then such a system may not yield desired response. Precision              control system using the BLDC motor with these ratings is
and accuracy are of utmost importance in tuning controller                given by
parameters to achieve the desired response without the loss                   (s)                  0.036
of stability. The controller tuning was done taking into account                   
                                                                             Ea (s) 8.64*10 s  5.184*106 s2  1.296*103 s
                                                                                           9 3
mechanical parameters of motor as well as load in which inertia
and friction are either already known or specified [9]-[13].              SIMULINK model of BLDC motor fed by a six step inverter
However, variation of load parameters under dynamic load                  used for the estimation of parameters is shown in Fig. 1. 24V
variation was not accounted. This paper presents a simple                 DC supply is given to the motor through a switch controlled
method to determine the inertia and friction of BLDC motor                by a timer. The gates of the respective switch in the inverter
and load under dynamic load variations. Using the method,                 are controlled based on hall sensor signals. The outputs of
inertia and friction of BLDC motor and load are estimated at              the inverter are applied to the PMSM (Permanent magnet
five different load settings using a SIMULINK model. PID                  synchronous machine) block’s stator windings. Ratings of
controller is tuned by PARR method to optimize the                        BLDC motor are selected in block parameters of PMSM. Load
performance of the position control system. ANNs are used                 torque (TL) is given as step input in Nm. Simulation is run.
to obtain these parameters and PID controller parameters at               The electromagnetic torque (Te) and the speed responses of

© 2012 ACEEE                                                         45
DOI: 01.IJEPE.03.01.83
ACEEE Int. J. on Electrical and Power Engineering, Vol. 03, No. 01, Feb 2012


the motor can be viewed. As an illustration, rotor speed and                 TABLE I. ESTIMATION OF J & B AT DIFFERENT LOAD CURRENTS
electromagnetic torque responses at no load are obtained
and shown in Fig. 2 and Fig. 3 respectively. Using “(1)” and
“(2)”, friction and inertia are computed from Fig. 2 and Fig. 3
as 8.72e-6 Nm-sec/rad and 4.03e-6 Kg-m2 respectively. These
values are in good agreement with the parameters used in
Block parameters. Similarly, J and B are determined from no
load to rated load in steps of 20% using this method, tabulated
in Table I and used as targets to compute J and B at any load
setting. For this, neural network with architecture shown in
Fig. 4 is used. Levenberg-Marquardt training is used.




                                                                                     Figure 4. Neural network Architecture

                                                                                        III. PID CONTROLLER TUNING
         Figure 1. BLDC motor fed by a six step inverter               PID controller parameters viz. KP, Td and Ti are found out at
                                                                       different load torques using PARR tuning rule [15], shown in
                                                                       Table II and used as targets to compute them at any load
                                                                       using another neural network shown in Fig. 4.
                                                                               TABLE II. C OMPUTATION OF PID C ONTROLLER PARAMETERS




               Figure 2. Speed response at no load

                                                                                IV. ANN TRAINED POSITION CONTROL SYSTEM
                                                                           SIMULINK model of ANN trained position control system
                                                                       is shown in Fig. 5. There are two closed loops in the position
                                                                       control system with one loop representing the system without
                                                                       any controller while another the system with PID controller.
                                                                       ANNs used for estimation of J, B, PID controller parameters
                                                                       are used in the model. Load torque is selected. Step response
                                                                       of the position control system is simulated. As an illustration,
                                                                       load torque is selected as 0.09375 Nm (75% of rated load) in
                                                                       the load torque block of Fig. 5. Uncontrolled output is shown
                                                                       in Fig. 6. PID controlled output is shown in Fig. 7. Performance



      Figure 3. Electromagnetic torque response at no load

© 2012 ACEEE                                                      46
DOI: 01.IJEPE.03.01.83
ACEEE Int. J. on Electrical and Power Engineering, Vol. 03, No. 01, Feb 2012


specifications viz. rise time(tr), peak overshoot(MP), settling         TABLE III. SIMULATION R ESULTS OF ANN TRAINED POSITION CONTROL SYSTEM
time(ts) and steady state error (ess)are measured from the
responses Simulation results of uncontrolled and PID
controlled responses are obtained at different load torques
and shown in Table III. From Table III, it is evident that PID
controlled system yields position output with smaller rise
time and settling time compared to uncontrolled system at
any load.




                                           Figure 5. ANN trained Position control system

                                                                        setting. Further, the controlled position is independent of
                                                                        the load. Proposed method can be effectively used for
                                                                        controlling the BLDC drive systems of different ratings. This
                                                                        method can be implemented in real time by employing
                                                                        appropriate torque and speed sensors and advanced digital
                                                                        signal processors. Auto tuning can also be done for the
                                                                        estimation and PID controller tuning in real time.

                                                                                                   REFERENCES
                                                                        [1] G.Su and W.K.S.Samons, “Design of a PM Brushless Motor
                 Figure 6. Uncontrolled Output
                                                                        Drive for Hybrid Electrical Vehicle Application,” PCIM 2000,
                                                                        Boston, MA.
                                                                        [2] R.Babau, I.Boldea,T.J.E.Miller and N.Muntean, “Complete
                                                                        Parameter Identification of Large Induction Machines from No-
                                                                        Load Acceleration–Deceleration Tests,” IEEE Transactionson
                                                                        Industrial Electronics, vol. 54, pp. 1962-72, Aug.2007.
                                                                        [3] A.A.Al-Qassar,M.Z.Othman,”Experimental Determination of
                                                                        Electrical and Mechanical Parameters of DC Motor Using Genetic
                                                                        Elman Neural Network,” Journal of Engg. Science and Technology,
                                                                        vol. 3, pp.190 – 196, Aug. 2008.
                                                                        [4] M.Despalatoviæ,M.Jadriæ,B.Terziæ, “Identification of
                                                                        induction motor parameters from free acceleration and
                                                                        decelerationTests,”Automatika,vol.46,pp.123–28,Jan.2006.
                                                                        [5] M.Nasri, H. Nezamabadi-pour, and M. Maghfoori, “A PSO-
                                                                        Based Optimum Design of PID Controller for a Linear Brushless
                                                                        DC Motor,” World Academy of Science, Engineering and
                                                                        Technology, vol. 26, pp. 211– 215, 2007.
                Figure 7. PID controlled Output
                                                                        [6] G.Mallesham, K.B. V.Ramana, “Improvement in Dynamic
                                                                        Response of Electrical Machines with PID and Fuzzy Logic Based
                          CONCLUSIONS                                   Controllers,” World Congress on Engineering and Computer Science
   BLDC position control system employing the proposed                  (WCECS 2007), USA.
method of the estimation of inertia, friction and PID controller        [7] B.Nagaraj and N.Murugananth, “Soft-Computing Based
                                                                        Optimum design of PID controller for position control of DC
parameters could yield optimum position control at any load
                                                                        motor,” ACTA Electrotechnica, vol.51,pp.21–24, 2010.
© 2012 ACEEE                                                       47
DOI: 01.IJEPE.03.01. 83
ACEEE Int. J. on Electrical and Power Engineering, Vol. 03, No. 01, Feb 2012

[8] M.B.B. Sharifian, R.Rahnavard and H.Delavari, “Velocity               [12] L. C. Dulger and A. Kirecci, “Motion Control and
Control of DC Motor Based Intelligent methods and Optimal Integral        Implementation for an AC Servomotor System,” Modelling and
State Feedback Controller,” Intl. Journal of Comp. Theory and             Simulation In Engineering, vol. 2, pp. 1– 6, Jan. 2007.
Engg., vol.1, pp. 81– 84, April 2009.                                     [13] A. Wang, W. Xu and C. Liu, “On-Line PI Self-Tuning Based
[9] M.A. Awadallah, E.H.E.Bayoumi and H.M.Soliman, “Adaptive              on Inertia Identification For Permanent Magnet Synchronous Motor
Deadbeat Controllers for Brushless DC Drives Using PSO and                Servo System,” Intl. Conf. on Power Electronics and Drives
ANFIS Techniques,” Journal of Electrical Engineering, vol. 60, pp.        Systems, PEDS 2009, Taiwan, pp. 1406–10, Nov.2009.
3–11, 2009.                                                               [14]C. Ganesh and S.K. Patnaik, “A Non-Iterative controller design
[10] S. Prommeuan, S.Boonpiyathud and T. Suksri, “Fuzzy Logic             for a BLDC Drive system,”Intl. Conf. on Advances in Recent
Based On Labview for Speed Control of Two-Inertia System,”                Technologies in Communication and Computing, India, pp. 141-
ICCAS-SICE Joint Conference 2009, Japan.                                  145, Oct. 2009.
[11] Muammer Gokbulut, Besir Dandil, Cafer Bal, “Development              [15] E.A. Parr, Industrial Control Handbook, vol. 3, Oxford,
and Implementation of a fuzzy-neural network controller for               Edinburg: BSP Professional Books, 1989.
brushless DC drives,” Intelligent Automation and Soft Computing,
vol. 13, pp. 423– 435, 2007.




© 2012 ACEEE                                                         48
DOI: 01.IJEPE.03.01.83

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ANN Based PID Controlled Brushless DC drive System

  • 1. ACEEE Int. J. on Electrical and Power Engineering, Vol. 03, No. 01, Feb 2012 ANN Based PID Controlled Brushless DC drive System C.Ganesh1, M.Prabhu2, M.Rajalakshmi3, G.Sumathi4, Virender Bhola5 and S.K.Patnaik6 1,2,3,4,5 Sri Ramakrishna Institute of Technology, Coimbatore, India Email: c.ganesh.mtech72@gmail.com 6 College of Engineering, Guindy, Chennai, India Abstract—Brushless (BLDC) DC motors find many industrial any load setting. Using the transfer function model, step applications such as process control, robotics, automation, response of position control system is obtained at different aerospace etc. Wider usage of this system has demanded an load settings. optimum position control for high efficiency, accuracy and reliability. Hence for the effective position control, estimation II. ESTIMATION OF INERTIA AND FRICTION of dynamic load parameters i.e. moment of inertia and friction coefficient is necessary. This paper incorporates the estimation of mechanical parameters such as moment of inertia and A. Method friction coefficient of BLDC motor and load at various load Inertia J and friction B of BLDC motor and load can be settings by using simple procedure. To achieve the optimum determined from “(1)” and “(2)” respectively. position control, PID controller is employed and tuned using PARR method. ANN training is used for obtaining the J  B . (1) mechanical and PID controller parameters at different load K Ti a settings. Closed loop position control system of the BLDC B . (2) drive system is created using SIMULINK. Simulation results  of this system are obtained at different load settings. It is where KT is torque constant, Te is electromagnetic torque, ia evident from the results that the position control system is armature current per phase, ω is angular speed,  is responds to the desired position with minimum rise time, mechanical time constant of motor and load. Te, ia and ω are settling time and peak overshoot. found out when BLDC motor runs at steady speed for any load current. Time taken for the motor speed to drop from the Index Terms— BLDC, control, neural, position steady speed to 36.8% of the steady speed gives  for that load current. I. INTRODUCTION B. Estimation of J and B at Different Load Curents Estimation of parameters of any physical system plays a vital role to select the parameters of controllers in control Transfer function of Brushless DC position control system applications. This is essential to fulfill the desired performance [14] is given by indices. A lot of research has been carried out in the (s) KT computation of parameters. Inertia and Friction of motor were  . (3) Ea (s) s[(R a  sLa )(Js  B)  K b KT ] estimated but that of load were not considered [1]-[3]. The importance of estimation of load parameters was stressed in The BLDC motor is rated 24V, 8 poles, 4000 rpm, 0.125 Nm, [4] but strategies for the estimation were not discussed. If 0.036 Nm/A, 48e-7 kg-m2, 1e-5 Nm-sec/rad, 1.08ohm per phase controller is tuned based on motor parameters [5]-[8] only, and 1.8mH per phase. Transfer function of the position then such a system may not yield desired response. Precision control system using the BLDC motor with these ratings is and accuracy are of utmost importance in tuning controller given by parameters to achieve the desired response without the loss  (s) 0.036 of stability. The controller tuning was done taking into account  Ea (s) 8.64*10 s  5.184*106 s2  1.296*103 s 9 3 mechanical parameters of motor as well as load in which inertia and friction are either already known or specified [9]-[13]. SIMULINK model of BLDC motor fed by a six step inverter However, variation of load parameters under dynamic load used for the estimation of parameters is shown in Fig. 1. 24V variation was not accounted. This paper presents a simple DC supply is given to the motor through a switch controlled method to determine the inertia and friction of BLDC motor by a timer. The gates of the respective switch in the inverter and load under dynamic load variations. Using the method, are controlled based on hall sensor signals. The outputs of inertia and friction of BLDC motor and load are estimated at the inverter are applied to the PMSM (Permanent magnet five different load settings using a SIMULINK model. PID synchronous machine) block’s stator windings. Ratings of controller is tuned by PARR method to optimize the BLDC motor are selected in block parameters of PMSM. Load performance of the position control system. ANNs are used torque (TL) is given as step input in Nm. Simulation is run. to obtain these parameters and PID controller parameters at The electromagnetic torque (Te) and the speed responses of © 2012 ACEEE 45 DOI: 01.IJEPE.03.01.83
  • 2. ACEEE Int. J. on Electrical and Power Engineering, Vol. 03, No. 01, Feb 2012 the motor can be viewed. As an illustration, rotor speed and TABLE I. ESTIMATION OF J & B AT DIFFERENT LOAD CURRENTS electromagnetic torque responses at no load are obtained and shown in Fig. 2 and Fig. 3 respectively. Using “(1)” and “(2)”, friction and inertia are computed from Fig. 2 and Fig. 3 as 8.72e-6 Nm-sec/rad and 4.03e-6 Kg-m2 respectively. These values are in good agreement with the parameters used in Block parameters. Similarly, J and B are determined from no load to rated load in steps of 20% using this method, tabulated in Table I and used as targets to compute J and B at any load setting. For this, neural network with architecture shown in Fig. 4 is used. Levenberg-Marquardt training is used. Figure 4. Neural network Architecture III. PID CONTROLLER TUNING Figure 1. BLDC motor fed by a six step inverter PID controller parameters viz. KP, Td and Ti are found out at different load torques using PARR tuning rule [15], shown in Table II and used as targets to compute them at any load using another neural network shown in Fig. 4. TABLE II. C OMPUTATION OF PID C ONTROLLER PARAMETERS Figure 2. Speed response at no load IV. ANN TRAINED POSITION CONTROL SYSTEM SIMULINK model of ANN trained position control system is shown in Fig. 5. There are two closed loops in the position control system with one loop representing the system without any controller while another the system with PID controller. ANNs used for estimation of J, B, PID controller parameters are used in the model. Load torque is selected. Step response of the position control system is simulated. As an illustration, load torque is selected as 0.09375 Nm (75% of rated load) in the load torque block of Fig. 5. Uncontrolled output is shown in Fig. 6. PID controlled output is shown in Fig. 7. Performance Figure 3. Electromagnetic torque response at no load © 2012 ACEEE 46 DOI: 01.IJEPE.03.01.83
  • 3. ACEEE Int. J. on Electrical and Power Engineering, Vol. 03, No. 01, Feb 2012 specifications viz. rise time(tr), peak overshoot(MP), settling TABLE III. SIMULATION R ESULTS OF ANN TRAINED POSITION CONTROL SYSTEM time(ts) and steady state error (ess)are measured from the responses Simulation results of uncontrolled and PID controlled responses are obtained at different load torques and shown in Table III. From Table III, it is evident that PID controlled system yields position output with smaller rise time and settling time compared to uncontrolled system at any load. Figure 5. ANN trained Position control system setting. Further, the controlled position is independent of the load. Proposed method can be effectively used for controlling the BLDC drive systems of different ratings. This method can be implemented in real time by employing appropriate torque and speed sensors and advanced digital signal processors. Auto tuning can also be done for the estimation and PID controller tuning in real time. REFERENCES [1] G.Su and W.K.S.Samons, “Design of a PM Brushless Motor Figure 6. Uncontrolled Output Drive for Hybrid Electrical Vehicle Application,” PCIM 2000, Boston, MA. [2] R.Babau, I.Boldea,T.J.E.Miller and N.Muntean, “Complete Parameter Identification of Large Induction Machines from No- Load Acceleration–Deceleration Tests,” IEEE Transactionson Industrial Electronics, vol. 54, pp. 1962-72, Aug.2007. [3] A.A.Al-Qassar,M.Z.Othman,”Experimental Determination of Electrical and Mechanical Parameters of DC Motor Using Genetic Elman Neural Network,” Journal of Engg. Science and Technology, vol. 3, pp.190 – 196, Aug. 2008. [4] M.Despalatoviæ,M.Jadriæ,B.Terziæ, “Identification of induction motor parameters from free acceleration and decelerationTests,”Automatika,vol.46,pp.123–28,Jan.2006. [5] M.Nasri, H. Nezamabadi-pour, and M. Maghfoori, “A PSO- Based Optimum Design of PID Controller for a Linear Brushless DC Motor,” World Academy of Science, Engineering and Technology, vol. 26, pp. 211– 215, 2007. Figure 7. PID controlled Output [6] G.Mallesham, K.B. V.Ramana, “Improvement in Dynamic Response of Electrical Machines with PID and Fuzzy Logic Based CONCLUSIONS Controllers,” World Congress on Engineering and Computer Science BLDC position control system employing the proposed (WCECS 2007), USA. method of the estimation of inertia, friction and PID controller [7] B.Nagaraj and N.Murugananth, “Soft-Computing Based Optimum design of PID controller for position control of DC parameters could yield optimum position control at any load motor,” ACTA Electrotechnica, vol.51,pp.21–24, 2010. © 2012 ACEEE 47 DOI: 01.IJEPE.03.01. 83
  • 4. ACEEE Int. J. on Electrical and Power Engineering, Vol. 03, No. 01, Feb 2012 [8] M.B.B. Sharifian, R.Rahnavard and H.Delavari, “Velocity [12] L. C. Dulger and A. Kirecci, “Motion Control and Control of DC Motor Based Intelligent methods and Optimal Integral Implementation for an AC Servomotor System,” Modelling and State Feedback Controller,” Intl. Journal of Comp. Theory and Simulation In Engineering, vol. 2, pp. 1– 6, Jan. 2007. Engg., vol.1, pp. 81– 84, April 2009. [13] A. Wang, W. Xu and C. Liu, “On-Line PI Self-Tuning Based [9] M.A. Awadallah, E.H.E.Bayoumi and H.M.Soliman, “Adaptive on Inertia Identification For Permanent Magnet Synchronous Motor Deadbeat Controllers for Brushless DC Drives Using PSO and Servo System,” Intl. Conf. on Power Electronics and Drives ANFIS Techniques,” Journal of Electrical Engineering, vol. 60, pp. Systems, PEDS 2009, Taiwan, pp. 1406–10, Nov.2009. 3–11, 2009. [14]C. Ganesh and S.K. Patnaik, “A Non-Iterative controller design [10] S. Prommeuan, S.Boonpiyathud and T. Suksri, “Fuzzy Logic for a BLDC Drive system,”Intl. Conf. on Advances in Recent Based On Labview for Speed Control of Two-Inertia System,” Technologies in Communication and Computing, India, pp. 141- ICCAS-SICE Joint Conference 2009, Japan. 145, Oct. 2009. [11] Muammer Gokbulut, Besir Dandil, Cafer Bal, “Development [15] E.A. Parr, Industrial Control Handbook, vol. 3, Oxford, and Implementation of a fuzzy-neural network controller for Edinburg: BSP Professional Books, 1989. brushless DC drives,” Intelligent Automation and Soft Computing, vol. 13, pp. 423– 435, 2007. © 2012 ACEEE 48 DOI: 01.IJEPE.03.01.83