Efficiency Optimized Brushless DC Motor Drive. based on Input Current Harmonic Elimination

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Efficiency Optimized Brushless DC Motor Drive based on Input Current Harmonic Elimination International Journal of Power Electronics and Drive System (IJPEDS) Vol. 6, No. 4, December 2015, pp. 869~875 1 Tridibesh Nag1, Arijit Acharya1, Debashis Chatterjee2, Ashoke K. Ganguli2, Arunava Chatterjee2 1 Departement of Electrical Engineering, Netaji Subhash Engineering College 2 Departement of Electrical Engineering, Jadavpur University NIRMAL KUMAR CHATURVEDI MA52B201

This paper describes efficiency improvement of a position sensor less brushless dc motor with improved pulse width modulation scheme for the inverter compared to existing ones. This is based on Selective Harmonic Elimination. The proposed method reduces Total Harmonic Distortion from the input current and armature flux and thereby reducing the core losses. Also the power requirement with the proposed switching technique is much 2 ABSTRACT lesser than the existing switching scheme. The effectiveness of the proposed scheme is demonstrated through simulation and experimental results.

INTRODUCTION Brushless DC (BLDC) motors have been widely used in various industries, automation and appliances due to their higher efficiency, improved ruggedness and power density. Brushless DC motors require lower maintenance due to the lack of mechanical commutator and they have high power density. Optimal control method of armature current vector is proposed in order to minimize the controllable losses. 3 In the proposed control, the phase current waveform is switched effectively to eliminate some lower order harmonics which will reduce the harmonics generated by the stator flux. This will also ensure that the BLDC to have minimal core losses.

4 Figure 1. Equivalent circuit of a BLDC motor

BLDC MOTOR MODEL The three phase voltage equations from the equivalent circuit of Figure 1 for the BLDC motor can be written as,.(1) Where, v = stator voltage, R = stator resistance, i = stator current, L= stator inductances and e= back emf. The above quantities are defined for three phases a-b-c. 5 The mechanical dynamic equation for the motor can be given as,.(2) Where, Tem (t) = developed electromagnetic torque, ω (t) = rotor angular velocity, B = viscous friction constant, J = rotor moment of inertia and TL = load torque.

.(3).(4).(5) 6.(6)

PROPOSED SHE PWM BASED LOSS MINIMIZATION For a Trapezoidal emf machine considered, the back emf and phase current waveforms for phase a considering 120o switching are given in Figure 2(a) for normal switching and Figure 2(b) for PWM switching required for speed control applications. Figure 2. Phase current waveform for 120o conduction mode (a) normal switching (b) PWM switching The corresponding expression for the current waveform for 120o conduction mode can be given 7 as,.(7) Putting α = 30o in equation (7), the harmonic spectrum can be given in Figure 3.

8 Figure 3. Harmonic spectrum for 120o conduction mode for normal phase current waveform Using the proposed switching with removal of 5th and 7th harmonics as shown in the proposed Selective Harmonic Elimination based (SHE) PWM switching of Figure 2(b), the harmonic spectrum can be shown in Figure 4. Figure 4. Harmonic spectrum for 120o conduction mode for SHE-PWM phase current waveform

9 Figure 5. Block diagram of the experimental setup

Hysteresis Loss: This loss is due to the reversal of magnetization of the armature core. The core undergoes one complete cycle of magnetic reversal after passing under one pair of poles. Hysteresis loss is given by well known Steinmentz equation expressed as,.(8) 10 Where f = Fundamental frequency, Bmax is the maximum flux density of the stator core and Kh = Hysteresis constant. Taking harmonic components into account for a three phase balanced system, (8) can be modified as,.(9)

11 Eddy Current loss: When permanent magnet rotor of the BLDC motor rotates, flux linkage changes in stator armature core. Thus according to the laws of electromagnetic induction an e.m.f is induced in the core body which sets up large current in the core due to its small resistance. The power loss due to the flow of this current is known as eddy current loss. The eddy current loss per unit core volume We is given by relation (10), Again, taking harmonic components in account (10) can be modified as,.(10).(11)

RESULTS AND DISCUSSION Ø A simulation study for the proposed scheme was carried out using MATLAB/Simulink R2012b. Ø To validate the simulation, an experimental study was also conducted using an experimental BLDC motor. Ø The complete specification of the motor is provided in Table 1. The required 48V DC for the BLDC motor is obtained through a single phase diode bridge rectifier module. 12 Ø The DC voltage is filtered with a LC filter before it is fed to the three phase inverter driver. Ø The PIC microcontroller is used for generating SHE based PWM for the BLDC driver. Ø The switching angles for the PWM are calculated offline and are stored in the microcontroller for online use.

13 BLDC Specifications

14 Figure 6. Simulated waveform for phase current for speed reference of 450 rpm for 120o conduction mode for (a) normal switching (b) proposed SHE PWM switching

15 Figure 7. Experimental waveform for phase current for speed reference of 450 rpm for 120o conduction mode for (a) normal switching (b) proposed SHE PWM switching

16 Figure 8. Plot for input power vs motor speed

CONCLUSION va simple efficiency optimization scheme for BLDC drive system is proposed. vthe efficiency optimization is realized by eliminating unwanted lower order harmonics for the motor current and thereby reducing torque pulsations. 17 vselective Harmonic Elimination based PWM is employed for this purpose which reduces the converter switching losses. The simulation and experimental results sum up the suitability of the proposed scheme.

18 REFERENCES [1] CW. Lu, "Torque Controller for Brushless DC motors", IEEE Transactions on Industrial Electronics, vol. 46, pp. 471 473, 1999. [2] C. Cavallaro, et al., "Efficiency Enhancement of Permanent-Magnet Synchronous Motor Drives by Online Loss Minimization Approaches", IEEE Transactions on Industrial Electronics, vol. 52, pp. 1153-1160, 2005. [3] KJ. Kang, et al., "Development of a highly efficient brushless dc motor utilizing both radial and axial air gaps", Journal of Applied Physics, vol. 111, 2012. [4] B. Sneyers, et al., "Field Weakening in Buried Magnet ac Motor Drives", IEEE Transactions on Industry Application, vol. IA-21, pp. 398-407, 1985. [5] TM. Jahns, "Flux-Weakening Regime Operation of an Interior Permanent-magnet Synchronous Motor Drives", IEEE Transactions on Industry Application, vol. IA-23, pp. 681-689, 1987. [6] BK. Bose, "A High-Performance Inverter-fed Drive System of an Interior Permanent Magnet Synchronous Machine", IEEE Transactions on Industry Application, vol. IA-24, pp. 987-997, 1988. [7] S. Morimoto, et al., "Loss Minimization Control of Permanent Magnet Synchronous Motor Drives", IEEE Transactions on Industrial Electronics, vol. 41, pp. 511-517, 1994. [8] SS. Bharatkar, et al., "Dual-mode Switching Technique for Reduction of Commutation Torque Ripple of Brushless dc Motor", IET Electric Power Applications, vol. 5, pp. 193-202, 2011. [9] T. Sutikno, et al., "FPGA based a PWM Technique for Permanent Magnet AC Motor Drives", International Journal of Reconfigurable and Embedded Systems, vol. 1, pp. 43-48, 2012. [10] P. Agrawal, et al., "Comparative Study of Fuzzy Logic Based Speed Control of Multilevel Inverter fed Brushless DC Motor Drive", International Journal of Power Electronics and Drive System, vol. 4, 2014.

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