EFFECT OF PWM VOLTAGE PULSES ON ADJUSTABLE SPEED...
Transcript of EFFECT OF PWM VOLTAGE PULSES ON ADJUSTABLE SPEED...
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
300
ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
EFFECT OF PWM VOLTAGE PULSES ON ADJUSTABLE
SPEED DRIVES
M.Aravinth1*, S.P.Rajkumar
2
1P.G Scholar, Department of Electrical and Electronics Engineering [P.G] Power Electronics and Drives,
Sri Ramakrishna Engineering College, India.
2Professor & Head, Department of Electrical and Electronics Engineering [U.G], Sri Ramakrishna
Engineering College, India
ABSTRACT: Adjustable speed drives allow for more precise speed control of induction motor at high power
factor and fast response characteristics compared to older technologies. However due to the high switching
frequencies as well as the high ‘dv/dt’ in the output, increased dielectric stresses are formed in the insulation
system of the motor they supply. The presence of semiconductor switches like IGBTs and MOSFETs in PWM
drives has increased the occurrence of steep fronted voltage surges in motors used in ASDs. This project is
to study the line, initial intercoil and interphase voltage distribution of random wound ASDs. Simulation on
the proposed motor drive system is done using MULTISIM.
Keywords: Adjustable speed drives, IGBTs and MOSFETs
1. INTRODUCTION
Adjustable Speed Drives (ASD’s) have become very popular variable speed control devices used in
commercial, industrial and some residential applications. These devices have been available for about 20 years and
have a wide range of applications ranging from single motor driven fans, pumps and compressors, to highly
sophisticated multidrive machines. They operate by varying the frequency of the AC voltage supplied to the motor using solid state electronic devices. These systems are fairly valuable but provide a higher degree of control over the
operation and in many cases, reduce the energy use enough to at least offset if not more than pay for the increased
cost. ASD’s allow precise speed control of a standard induction motor and can result in significant energy savings and improved process control in many applications. It can control the speed of a normal squirrel cage NEMA type B
Induction motor. For a surge impinging on the motor winding, the winding presents itself like transmission line.
2. MODELLING OF A TYPICAL RANDOM WOUND INDUCTION MOTOR
Most of the motors have very low winding resistance, exhibiting essentially a low loss transmission line. Inter-
turn capacitive coupling to earth overrides any mutual inductive couplings. The core might be represented as a
magnetic member with a very low susceptance. The stator core would provide the return path for the surge current since the active conductors are insulated. Further the stator windings are either connected in delta or in star with
insulated neutral. Hence for most part of the winding, the surges would travel without attenuation and also get
reflected at coil junction at stator and overhang portions of a coil. The deviation from uniform theoretical transmission line model values due to actual construction can aggravate the situation. Such a deviation is very pronounced in stator
windings using random windings [3]. As far as the inter-turn coupling is concerned, for the high speeds of switching of
IGBTs (typically <200ns), the inter turn capacitive coupling can be safely assumed to be much greater than inter-turn
mutual inductive coupling.
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
301
ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
A.Winding Model
1.5HP mush-wound, Delta connected induction motor with the following stator specifications: Number of
stator slots = 36; Number of coils per phase = 6; Conductors/slot = 50*; Stator bore diameter = 0.13m; Stator core length = 0.13m; Enameled wire = 21 SWG
(*Actual design value is 104 conductors per slot. Since the investigation involves the first few turns of a coil, the
motorette has been made with 50 conductors per slot. Hence, for simulation also the same data has been used).
For the physical parameters of the motor winding, calculations yield the following coil parameters: Coil Resistance, Rs=7.7 mΩ;
Inductance, L=28μH;
Earth Capacitance, C=100pF: Winding Insulation Resistance, Rp= 1GΩ.
Fig.1 Winding model of the Induction motor
B. Circuit Diagram
Fig.2 Winding diagram of Induction motor
The inter-turn model assumes that in the slot region, six conductors placed on the periphery of the impulse
conductor can totally shield the conductor from all other conductors and from the core. Capacitance of the conductor subtended on the encircling conductors is used for slot region and a dielectric permittivity of 2.5 is chosen. However,
due to the loose arrangement of the turns in the overhang where the effect of air overrides the enamel insulation, air
permittivity is used. All the unit distance values are converted into real values, using the overhang and slot lengths of the conductors.
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
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ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
3. SIMULATION CIRCUITS AND RESULTS
The simulation details of the Winding model are explained. The initial intercoil voltage distribution with
various frequencies with various rise times is simulated and the results are discussed. MULTISIM 2007 is used as a simulation tool.
A. Multisim Block of Winding Model
Fig. 3 Multisim block of the induction motor winding
B. Simulation Output for Icv In B-Phase At Various Carrier Frequencies And Rise Times
Icvb-2kHz-50,200,400,800ns
Fig. 4 Output waveform for Initial InterCoil Voltage Distribution in B-phase for 2 kHz
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
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ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
Icvb-8kHz-50,200,400,800ns
Fig. 5 Output waveform for Initial InterCoil Voltage Distribution in B-phase for 8 kHz
Icvb 20kHz-50,200,400,800ns
Fig. 6 Output waveform for Initial InterCoil Voltage Distribution in B-phase for 20 kHz
Icvb-50kHz-50,200,400,800ns
Fig.7 Output waveform for Initial InterCoil Voltage Distribution in B-phase for 50 kHz
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
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ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
Merged Output for B - phase
-20
-15
-10
-5
0
5
10
15
20
25
30
35
133
667
110
0613
4116
7620
1123
4626
8130
1633
5136
8640
2143
5646
9150
2653
6156
9660
3163
6667
0170
3673
7177
0680
4183
7687
1190
4693
8197
1610
051
1038
610
721
1105
611
391
1172
612
061
1239
612
731
1306
613
401
1373
614
071
1440
614
741
1507
615
411
1574
616
081
Sample (Time Base)
------- - 2kHz
------- - 8kHz
------- - 20kHz
------- - 50kHz
Vo
ltag
e in
(v
olt
s)
Fig .8 Merged output waveform for initial voltage distribution in B-phase
D. Simulation Input For IICVD in Y-Phase At Various Rise Times And Carrier Frequencies
Icvy-2kHz-50,200,400,800ns
Fig. 9 Input waveform for initial voltage distribution in Y-phase
Icvy-8kHz-50,200,400,800 ns
Fig.10 Input waveform for initial voltage distribution in Y-phase
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
305
ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
Icvy-20kHz-50,200,400,800ns
Fig.11 Input waveform for initial voltage distribution in Y-phase
Icvy-50kHz-50,200,400,800ns
Fig.12 Input waveform for initial voltage distribution in Y-phase
E. Simulation Output For Iipcv Distribution In B &Y-Phases At Various Rise Times And Carrier Frequencies
INTERPHASE COIL VOLTAGE DISTRIBUTION
FOR 2kHz – 50,200,400,800 ns
Fig 13 Output waveform for interphase coil voltage distribution in B & Y-phase at 2 kHz
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
306
ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
INTERPHASE COIL VOLTAGE DISTRIBUTION
FOR 8kHz – 50,200,400,800 ns
Fig.14 Output waveform for interphase coil voltage distribution in B & Y-phase at 8 kHz
INTERPHASE COIL VOLTAGE DISTRIBUTION
FOR 20kHz – 50,200,400,800 ns
Fig.15 Output waveform for interphase coil voltage distribution in B & Y-phase at 20 kHz
INTERPHASE COIL VOLTAGE DISTRIBUTION
FOR 50kHz – 50,200,400,800 ns
Fig.16 Output waveform for interphase coil voltage distribution in B & Y-phase at 50 kHz
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
307
ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
TABULATION FOR INITIAL INTERPHASECOIL VOLTAGE
DISTRIBUTIONSl. No CARRIER FREQUENCY in
(kHz)
RISE TIMES in
(ns)
MAXIMUM INTER
COIL VOLTAGE
DISTRIBUTION in
(Kilo Volts)
1. 2 kHz (a) 50 ns
(b) 200 ns
(c) 400 ns
(d) 800ns
(a) 9.8 kV
(b) 8.8 kV
(c) 7.8 kV
(d) 6.4 kV
2. 8 kHz (a) 50 ns
(b) 200 ns
(c) 400 ns
(d) 800ns
(a) 9.8 kV
(b) 9.6 kV
(c) 8 kV
(d) 6.4 kV
3. 20 kHz (a) 50 ns
(b) 200 ns
(c) 400 ns
(d) 800ns
(a) 9.8 kV
(b) 9.5 kV
(c) 7.8 kV
(d) 6.4 kV
4. 50 kHz (a) 50 ns
(b) 200 ns
(c) 400 ns
(d) 800ns
(a) 9.8 kV
(b) 8.9 kV
(c) 8.4 kV
(d) 8.2 kV
F. Inferences from Oscillogram & Tabulation
1. Rise time of PWM pulses determine the maximum interphase coil voltages.
2. These voltages can reach exceedingly from dangerous levels as shown in the tabulation.
3. The tabulation it can be inferred that carrier frequency has little effect in determining the maximum interphase coil
voltages, However it should be noted that the number of pulses impinging on the line & terminal will increase with the carrier frequency; thus increasing the number of high voltage pulses.
4. CONCLUSION
The initial coil voltage distribution and interphase coil voltage have been simulated using MULTISIM and the
performance results are observed. The simulated results have shown that the Pulse rise times and Carrier Frequency
play a major role in the initial voltage distribution. Obtained results confirm that these over voltages can easily become
causing premature insulation failures in the random wound motors.
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International Journal of Science, Engineering and Technology Research (IJSETR), Volume 3, Issue 2, February 2014
308
ISSN: 2278 – 7798 All Rights Reserved © 2014 IJSETR
REFERENCES
[1] Stefan Grubic, Jose M. Aller, Bin Lu and Thomas G. Habetler(2008), “A Survey on Testing and Monitoring Methods for Stator Insulation Systems of Low-Voltage Induction Machines Focusing on Turn Insulation
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[2] Sang Bin Lee, Karim Younsi and Gerald B. Kliman (2005), ―An Online Technique for Monitoring the
Insulation Condition of AC Machine Stator Windings‖, IEEE transactions on Energy Conversion, vol. 20, no. 4.
[3] Jeffery L. Kohler, Joseph Sottile, and Frederick C. Trutt, (2002),“Condition Monitoring of Stator Windings in
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[4] Yuseph Montasser, Mostafa I. Marei, and Shesha H. Jayaram,(2008), ―Low-Power High-Voltage Power
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[7] Yuseph Montasser (2006), ―Design and Development of a Power Modulator for Insulation Testing‖ A thesis
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M.Aravinth was born in Nagarcoil, Kanyakumari, India, in 1986. He is pursuing M.E Degree in
Power Electronics and Drives at Sri Ramakrishna Engineering College, Coimbatore, India. He
received the B.E. degree in Electronics and Instrumentation Engineering from Anna University of
Technology Coimbatore, India in 2012. He finished his Diploma in Electrical and Electronics Engineering in PSG Polytechnic College Coimbatore, India, in 2005. His area of Interest includes
Electrical Machines and Automation.