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IOSR Journal of Electrical and Electronics Engineering (IOSR-JEEE)
e-ISSN: 2278-1676 Volume 4, Issue 3 (Jan. - Feb. 2013), PP 01-07
www.iosrjournals.org

     Implementation of Hysteresis controlled Space Vector Pulse
                Width Modulation Based Inverter
                              Manoj Kumar Nigam 1, Ankit Dubey 2
    1
        (Department of Electrical Engineering, Raipur Institute of Technology, Raipur [C.G.], India- 492101)
         2
           (M.E. [Power Electronics] Scholar, Raipur Institute of Technology, Raipur [C.G.], India- 492101)

Abstract : In the field of power electronics Pulse Width Modulation (PWM) inverters play a major role for DC
to AC conversion. Space Vector Modulated PWM (SVPWM) is the popular PWM method and possibly the best
among all the PWM techniques as it generates higher voltages with low THD and works very well with field
oriented (vector control) schemes for motor control. Good quality output spectra can be obtained by eliminating
several low order harmonics by adopting a suitable harmonic elimination. In this paper, the modeling,
implementation and simulation of Hysteresis controlled SVPWM are defined. There is also a sort of technique
defined for getting better response of space vector via a hysteresis filter, and to control of generating specific
error free vectors from switching. Simulation results give the hope to further development of space vector
technique in many control systems especially in this case an inverter.
Keywords – SVPWM (Space vector pulse width modulation), THD (Total harmonic distortion), Hysteresis
curve, 3 phase inverter, Vector control.

                                                 I.         INTRODUCTION
          SVPWM method is an advanced, Computation intensive PWM method is possibly the best among all
the PWM techniques for voltage source inverter, its advantage like good dc utilization and less harmonics
distortion in the output waveform, it has been finding widespread application in recent years [1,2]. SVPWM
contain two sides, the source side consist of (dc- link) rectifier and the other side define as a load side consist of
voltage source inverter feeding induction motor as show in Figure (1).The two sides generate a wide spectrum
of harmonic components (effective; Harmonics, Interharmonics and Sub- harmonics) which deteriorate the
quality of the delivered energy and increase the energy losses as well as decrease the reliability. The other
mainly disadvantage in the form of short picks and spikes, can cause malfunctioning or even braking down of
power electronic equipment. So harmonics are one of the major power and system quality concern. The
behavior and performance study of SVPWM drive induction motor related to harmonic effect is based on
effective harmonics only which is measured in the supply and load side voltage. While the inter - harmonics and
sub- harmonics are neglected in previous searchs.In this paper total harmonics distortion factor (THD) including
Interharmonics.




                                        Fig -1 three phase Voltage Source Inverter

                                                      II.     THD FACTOR
        It is the ratio of the root mean square of the harmonic content to the root mean square value of the
fundamental quantity, expressed as a percentage of the fundamental [2] . When the value of current have a
harmonic

THD=                    IRms *100   . . . .(1)



                                                      www.iosrjournals.org                                   1 | Page
Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter

Where:
𝐼krms = value of the total effective harmonics component. (for Current)
𝐼1𝑟𝑚𝑠 = rms value of the fundamental component. (for current)
K = running number of the total effective harmonic component (for current).

                  III.    PRINCIPLE OF SPACE VECTOR PULSE WIDTH MODULATION
         Eight possible combinations of on and off patterns may be achieved. The on and off states of the
lower switches are the inverted states of the upper ones The phase voltages corresponding to the eight
combinations of switching patterns can be calculated and then converted into the stator two phase (αβ)
reference frame. This transformation results in six non-zero voltage vectors and two zero vectors. The
non-zero vectors form the axes of a hexagon containing six sectors (V1 − V6) as shown in Fig. 1 the
angle between any adjacent two non-zero vectors is 60 electrical degrees. The zero vectors are at the
origin and apply a zero voltage vector to the motor. The envelope of the hexagon formed by the non-zero
vectors is the locus of the maximum output voltage.

The maximum output phase voltage and line-to-line voltage that can be achieved by applying SVPWM

Vph MAX = Vdc /                 V11 MAX = Vdc

And the r.m.s. voltage (output phase and line to line voltage)

Vph rms = Vdc /                 V11 rms = Vdc /

Therefore the dc voltage Vdc for a given motor r.m.s. voltage
Vph rms is

Vdc =       * Vph rms




                         Fig -2: - Non-zero vectors forming a hexagon and zero Vectors in space vector pwm

Practically, only two adjacent non-zero voltage vectors Vx and Vx+60 and the zero vectors should be used.
Depending on the reference voltages Vα and Vβ, the corresponding sector is firstly determined. The sector
identification is carried out using the switching patterns in the six sectors are illustrated in Fig. 2. This is
the best choice of three general patterns that will be introduced later in this paper. The procedure of calculating
the time intervals Tz and Tz+1 is discussed as follows:




                                                            ……………………………………………… (A)
The non-zero vectors can be represented

    (k) =                ………………………….. (1)

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Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter

Where (k=1, 2, 3, 4, 5, 6)
Therefore

   (k) =                                         … (2)



   (k+1) =                             ……….. (3)

also
   (k+1) =

Due to symmetry in the patterns in the six sectors, the following integration can be carried out for only half of
the pulse width modulation period (Ts/2).


                        +              +                                          ………………………… (4)

Assuming that the reference voltage, the voltage vectors Vk and Vk+1 are constants during each pulse width
modulation period (Ts) and splitting the reference voltage Vref into its two components Vα and Vβ gives the
following result:


                                                    ….. (5)




Solving                              equations                              we                               get,


                                                 ……… (6)


Since the sum of 2Tk and 2Tk+1 should be less than or equal to Ts, the inverter has to stay in zero state for the
rest of the period. The period of zero voltage is

                         ……………………………. (7)

Having determined the time intervals Tk, Tk+1, and T0, every PWM period, three general patterns can be
applied.

                                           IV.      Hysteresis Band
         The hysteresis curve (band) is nothing but a threshold detector (RELAY) in MATLAB simulation. The
use of this function is to give a desired output level if the space vector PWM doesn’t have the proper voltage.
The formula for RELAY and hysteresis curve are as follows:

w (t) =




The output of the system follows from eq. A as:

Output Vo = Vk * w (t) ……………………………………………………………………………………(B)

                                                 www.iosrjournals.org                                    3 | Page
Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter




                            (a)                                                    (b)
           Fig – 3: (a) Relay or hysteresis curve ( 2 level curve), (b) hysteresis curve controlling current

                                              V.       Inverter Model
         The inverter is modeled using three functions that calculate the output phase voltages of the inverter
depending on the following relations between the dc voltage (Vdc) and the switching states of the upper
switches Sa, Sb, and Sc.
Va = (2 Sa – Sb – Sc) * Vdc / 3 (8)
Vb = (2 Sb – Sa – Sc) * Vdc / 3 (9)
Vc = (2 Sc – Sa – Sb) * Vdc / 3 (10)




                                   (a)                                                  (b)
                    Fig-4 (a) switching level pattern of six sectors, (b) generalized pwm pattern

                                   VI.        Switching Intervals Generator
         The current controllers produce the voltage references in the d-q rotor reference frame. The voltage
references Vd and Vq are transformed to the stator two phase (αβ) reference frame to give the reference voltages
Vα and Vβ. These voltage references are the inputs to the switching intervals generator that is shown in Fig. 4.
This block works according to equation 6 to produce finally the switching intervals Tk and Tk+1. The outputs of
this block are supplied to the control signals generator which is described in the following section.

                                       VII.     Control Signal Generator
        The block of the signals generator and its details are illustrated in Fig. 4. The input of the model is the
switching intervals Tk and Tk+1. The off period T0 is calculated as given in equation 7.

                  VIII.       Simulation model of Hysteresis controlled SVPWM
     The simulation model as below fig-5 in which the yellow colored block contain hysteresis and
SVPWM, the red colored block have a DC supply of 400 volts and light green block have the simple 3 leg IGBT


                                                   www.iosrjournals.org                                        4 | Page
Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter

base 3 phase inverter block. A series RLC load is connected in light blue section; the lower blocks are for
measuring currents and THD in all three phases.




                                 Fig-5 Model of Hysteresis controlled SVPWM

The switching which gives the equation (A) and equation (B) as shown in figure 6. After generation of vector
control the vectors multiply (sampled) via hysteresis function, the function itself gives some harmonics which is
detected in incremented THD form.




                               Fig –6 Switching state generator simulated circuit

                                         IX.     Simulation Results
         The output comes from phase A, phase B and phase C are as shown in below figure-7




                           (a)                                                (b)
    Fig – 7 (a) Inverter output voltages (3 phase via HCSVPWM), (b) Inverter output currents ( 3 phase via
                                                   HCSVPWM

                                             www.iosrjournals.org                                        5 | Page
Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter

The three phase current THD are shown in figures below with percentage values, the THD have its value
because of Hysteresis curve injected harmonics are presented in the system. These can be controlled via
appropriate value of filters.




                                                       (a)




                                                       (b)




                                                      (c)
                     Fig – 8 (a) THD of phase A, (b) THD of phase B, (c) THD of phase C

                                            X.      Conclusion
          For this paper the simulation of hysteresis curve based space vector pulse width modulation base
Inverter is performed. The result of three phase voltage output have some initial level long generation time as
well as the notches are presented if we expand the output waveform, same in the three phase current wave form
also have THD within initial 2000 cycles as described in the previous figures. The main features of this paper is
that the hysteresis curve’s generated THD is fatherly controlled by mean of Active and Passive filters, thus the
bandwidth of the sector selection is increased or in another word the more switching is performed by the
presence of hysteresis curve. This process recovers the loss in voltage.




                                             www.iosrjournals.org                                        6 | Page
Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter

                                                            REFERENCES
[1]     Bimal K. Bose, "Modern Power Electronic and AC Drives", Pearson Education, 2003.
[2]     Muhammad H. Rashid, "Power Electronics, Circuits, Derives and applications”. Pearson Education Inc. 2004.
[3]     J.Y. Lee, and Y.Y. Sun, “A New SPWM Inverter with Minimum Filter Requirement,” International Journal of Electronics, Vol. 64,
        No. 5, pp. 815-826, 1988.
[4]     Vas, P., “Electrical Machines and Drives a Space-Vector Theory Approach,” Oxford University Press, 1992.
[5]      Hariram, B., and Marimuthu, N.S., “Space Vector Switching Patterns for Different Applications a Comparative Analysis,” Proc. of
        2005 IEEE International Conference on Industrial Technology ICIT, pp. 1444 – 1449, Hong Kong, Dec. 2005.
[6] ]     Leong, C.Y., Grinberg, R., Makrides, G., and McMahon, R.A., “A Comparison of Losses in Small (<1 kW) Drives Using Sine and
        Space Vector PulseWidth Modulation Schemes,” The Sixth IEEE International Conference on Power Electronics and Drive Systems
        PEDS, Kuala Lumpur, Malaysia, Dec. 2005.
[7]     K. Zhou and D. Wang, “Relationship Between Space-Vector Modulation and Three Phase Carrier-Based PWM: A Comprehensive
        Analysis,” IEEE Transactions on Industrial Electronics, Vol. 49, No. 1, pp. 186-196, February 2002.
[8]      H. Quan, Z.Gang, C. Jie, Z. Wu, and Z. Liu, “Study of A Novel Over-modulation Technique Based on Space-Vector PWM,” IEEE
        Computer Distributed Control and Intelligent Environmental Monitoring (CDCIEM), pp. 295-298, 2011.
[9]      W.F. Zhang and Y.H. Yu, “Comparison of Three SVPWM Strategies,” Journal of Electronic Science and Technology of China, Vol.
        5, No. 3, pp. 283-287, September 2007.
[10]    E. Hendawi, F. Khater, and A. Shaltout, “Analysis, Simulation and Implementation of Space Vector Pulse Width Modulation
        Inverter,” International Conference on Application of Electrical Engineering, pp. 124-131, 2010.
[11]    Chun Li, Wilsun Xu, Thavatchai Tayjasanant," Interharmonics: basic concepts and techniques for their detection and
        measurement", Department of Electrical and Computer Engineering, University of Alberta Canada,2003.
[12]    W. Mack Grady, Surya Santoso," Understanding Power System Harmonics", IEEE Power Engineering Review, 2001.
[13]    R. Cordero, and J.O.P. Pinto, “Relationship Between SPWM and SVPWM for Under modulation and Over modulation Modes
        Based on Modified Carrier Signal.” from: http://www.labplan.ufsc.br/congressos/Induscon%202010/fscommand/
        web/docs/I0275.pdf.
[14]    Texas Instruments Europe, “Field Orientated Control of 3-Phase AC-Motors,” Texas Instruments Incorporated, Literature
        Number: BPRA073, February 1998.
[15]    Pan, Z.; Peng, F.Z.; “Harmonics Optimization of the Voltage Balancing Control for Multilevel Converter/Inverter Systems”,
        Power Electronics, IEEE Transactions on, Volume 21, Issue 1, Jan. 2006 Page(s):211 – 218.
[16]     Rui Wu; Donghua Chen; Shaojun Xie;A “three-dimensional space vector modulation algorithm in A-B-C coordinate
        implemented by a FPGA”, 179- 180 Industrial Electronics Society, 2005. IECON 2005. 32nd Annual Conference of IEEE, 6 -
        10 Nov., 2005 Page(s):1071 - 1075.
[17]    A Power Electronics Handbook by M.H. Rashid. Academic Press 2001.
[18]    J. Holtz, “Pulse width modulat ion for electronic power conversion,” Proc. IEEE, vol. 82, pp. 1194–1214, Aug. 1994.
[19]    M. Depenbrock, “Pulse width control of a 3-phase inverter with non sinusoidal phase              voltages,” in Proc. IEEE-IAS Int.
        Semiconductor Power Conversion Conf., Orlando, FL, 1975, pp. 389–398.
                                                                                        rd
[20]    Power Electronics by Dr. P.S. Bimbhra. Khanna Publishers, New Delhi, 2003. 3 Edition.




                                                       www.iosrjournals.org                                                     7 | Page

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A0430107

  • 1. IOSR Journal of Electrical and Electronics Engineering (IOSR-JEEE) e-ISSN: 2278-1676 Volume 4, Issue 3 (Jan. - Feb. 2013), PP 01-07 www.iosrjournals.org Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter Manoj Kumar Nigam 1, Ankit Dubey 2 1 (Department of Electrical Engineering, Raipur Institute of Technology, Raipur [C.G.], India- 492101) 2 (M.E. [Power Electronics] Scholar, Raipur Institute of Technology, Raipur [C.G.], India- 492101) Abstract : In the field of power electronics Pulse Width Modulation (PWM) inverters play a major role for DC to AC conversion. Space Vector Modulated PWM (SVPWM) is the popular PWM method and possibly the best among all the PWM techniques as it generates higher voltages with low THD and works very well with field oriented (vector control) schemes for motor control. Good quality output spectra can be obtained by eliminating several low order harmonics by adopting a suitable harmonic elimination. In this paper, the modeling, implementation and simulation of Hysteresis controlled SVPWM are defined. There is also a sort of technique defined for getting better response of space vector via a hysteresis filter, and to control of generating specific error free vectors from switching. Simulation results give the hope to further development of space vector technique in many control systems especially in this case an inverter. Keywords – SVPWM (Space vector pulse width modulation), THD (Total harmonic distortion), Hysteresis curve, 3 phase inverter, Vector control. I. INTRODUCTION SVPWM method is an advanced, Computation intensive PWM method is possibly the best among all the PWM techniques for voltage source inverter, its advantage like good dc utilization and less harmonics distortion in the output waveform, it has been finding widespread application in recent years [1,2]. SVPWM contain two sides, the source side consist of (dc- link) rectifier and the other side define as a load side consist of voltage source inverter feeding induction motor as show in Figure (1).The two sides generate a wide spectrum of harmonic components (effective; Harmonics, Interharmonics and Sub- harmonics) which deteriorate the quality of the delivered energy and increase the energy losses as well as decrease the reliability. The other mainly disadvantage in the form of short picks and spikes, can cause malfunctioning or even braking down of power electronic equipment. So harmonics are one of the major power and system quality concern. The behavior and performance study of SVPWM drive induction motor related to harmonic effect is based on effective harmonics only which is measured in the supply and load side voltage. While the inter - harmonics and sub- harmonics are neglected in previous searchs.In this paper total harmonics distortion factor (THD) including Interharmonics. Fig -1 three phase Voltage Source Inverter II. THD FACTOR It is the ratio of the root mean square of the harmonic content to the root mean square value of the fundamental quantity, expressed as a percentage of the fundamental [2] . When the value of current have a harmonic THD= IRms *100 . . . .(1) www.iosrjournals.org 1 | Page
  • 2. Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter Where: 𝐼krms = value of the total effective harmonics component. (for Current) 𝐼1𝑟𝑚𝑠 = rms value of the fundamental component. (for current) K = running number of the total effective harmonic component (for current). III. PRINCIPLE OF SPACE VECTOR PULSE WIDTH MODULATION Eight possible combinations of on and off patterns may be achieved. The on and off states of the lower switches are the inverted states of the upper ones The phase voltages corresponding to the eight combinations of switching patterns can be calculated and then converted into the stator two phase (αβ) reference frame. This transformation results in six non-zero voltage vectors and two zero vectors. The non-zero vectors form the axes of a hexagon containing six sectors (V1 − V6) as shown in Fig. 1 the angle between any adjacent two non-zero vectors is 60 electrical degrees. The zero vectors are at the origin and apply a zero voltage vector to the motor. The envelope of the hexagon formed by the non-zero vectors is the locus of the maximum output voltage. The maximum output phase voltage and line-to-line voltage that can be achieved by applying SVPWM Vph MAX = Vdc / V11 MAX = Vdc And the r.m.s. voltage (output phase and line to line voltage) Vph rms = Vdc / V11 rms = Vdc / Therefore the dc voltage Vdc for a given motor r.m.s. voltage Vph rms is Vdc = * Vph rms Fig -2: - Non-zero vectors forming a hexagon and zero Vectors in space vector pwm Practically, only two adjacent non-zero voltage vectors Vx and Vx+60 and the zero vectors should be used. Depending on the reference voltages Vα and Vβ, the corresponding sector is firstly determined. The sector identification is carried out using the switching patterns in the six sectors are illustrated in Fig. 2. This is the best choice of three general patterns that will be introduced later in this paper. The procedure of calculating the time intervals Tz and Tz+1 is discussed as follows: ……………………………………………… (A) The non-zero vectors can be represented (k) = ………………………….. (1) www.iosrjournals.org 2 | Page
  • 3. Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter Where (k=1, 2, 3, 4, 5, 6) Therefore (k) = … (2) (k+1) = ……….. (3) also (k+1) = Due to symmetry in the patterns in the six sectors, the following integration can be carried out for only half of the pulse width modulation period (Ts/2). + + ………………………… (4) Assuming that the reference voltage, the voltage vectors Vk and Vk+1 are constants during each pulse width modulation period (Ts) and splitting the reference voltage Vref into its two components Vα and Vβ gives the following result: ….. (5) Solving equations we get, ……… (6) Since the sum of 2Tk and 2Tk+1 should be less than or equal to Ts, the inverter has to stay in zero state for the rest of the period. The period of zero voltage is ……………………………. (7) Having determined the time intervals Tk, Tk+1, and T0, every PWM period, three general patterns can be applied. IV. Hysteresis Band The hysteresis curve (band) is nothing but a threshold detector (RELAY) in MATLAB simulation. The use of this function is to give a desired output level if the space vector PWM doesn’t have the proper voltage. The formula for RELAY and hysteresis curve are as follows: w (t) = The output of the system follows from eq. A as: Output Vo = Vk * w (t) ……………………………………………………………………………………(B) www.iosrjournals.org 3 | Page
  • 4. Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter (a) (b) Fig – 3: (a) Relay or hysteresis curve ( 2 level curve), (b) hysteresis curve controlling current V. Inverter Model The inverter is modeled using three functions that calculate the output phase voltages of the inverter depending on the following relations between the dc voltage (Vdc) and the switching states of the upper switches Sa, Sb, and Sc. Va = (2 Sa – Sb – Sc) * Vdc / 3 (8) Vb = (2 Sb – Sa – Sc) * Vdc / 3 (9) Vc = (2 Sc – Sa – Sb) * Vdc / 3 (10) (a) (b) Fig-4 (a) switching level pattern of six sectors, (b) generalized pwm pattern VI. Switching Intervals Generator The current controllers produce the voltage references in the d-q rotor reference frame. The voltage references Vd and Vq are transformed to the stator two phase (αβ) reference frame to give the reference voltages Vα and Vβ. These voltage references are the inputs to the switching intervals generator that is shown in Fig. 4. This block works according to equation 6 to produce finally the switching intervals Tk and Tk+1. The outputs of this block are supplied to the control signals generator which is described in the following section. VII. Control Signal Generator The block of the signals generator and its details are illustrated in Fig. 4. The input of the model is the switching intervals Tk and Tk+1. The off period T0 is calculated as given in equation 7. VIII. Simulation model of Hysteresis controlled SVPWM The simulation model as below fig-5 in which the yellow colored block contain hysteresis and SVPWM, the red colored block have a DC supply of 400 volts and light green block have the simple 3 leg IGBT www.iosrjournals.org 4 | Page
  • 5. Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter base 3 phase inverter block. A series RLC load is connected in light blue section; the lower blocks are for measuring currents and THD in all three phases. Fig-5 Model of Hysteresis controlled SVPWM The switching which gives the equation (A) and equation (B) as shown in figure 6. After generation of vector control the vectors multiply (sampled) via hysteresis function, the function itself gives some harmonics which is detected in incremented THD form. Fig –6 Switching state generator simulated circuit IX. Simulation Results The output comes from phase A, phase B and phase C are as shown in below figure-7 (a) (b) Fig – 7 (a) Inverter output voltages (3 phase via HCSVPWM), (b) Inverter output currents ( 3 phase via HCSVPWM www.iosrjournals.org 5 | Page
  • 6. Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter The three phase current THD are shown in figures below with percentage values, the THD have its value because of Hysteresis curve injected harmonics are presented in the system. These can be controlled via appropriate value of filters. (a) (b) (c) Fig – 8 (a) THD of phase A, (b) THD of phase B, (c) THD of phase C X. Conclusion For this paper the simulation of hysteresis curve based space vector pulse width modulation base Inverter is performed. The result of three phase voltage output have some initial level long generation time as well as the notches are presented if we expand the output waveform, same in the three phase current wave form also have THD within initial 2000 cycles as described in the previous figures. The main features of this paper is that the hysteresis curve’s generated THD is fatherly controlled by mean of Active and Passive filters, thus the bandwidth of the sector selection is increased or in another word the more switching is performed by the presence of hysteresis curve. This process recovers the loss in voltage. www.iosrjournals.org 6 | Page
  • 7. Implementation of Hysteresis controlled Space Vector Pulse Width Modulation Based Inverter REFERENCES [1] Bimal K. Bose, "Modern Power Electronic and AC Drives", Pearson Education, 2003. [2] Muhammad H. Rashid, "Power Electronics, Circuits, Derives and applications”. Pearson Education Inc. 2004. [3] J.Y. Lee, and Y.Y. Sun, “A New SPWM Inverter with Minimum Filter Requirement,” International Journal of Electronics, Vol. 64, No. 5, pp. 815-826, 1988. [4] Vas, P., “Electrical Machines and Drives a Space-Vector Theory Approach,” Oxford University Press, 1992. [5] Hariram, B., and Marimuthu, N.S., “Space Vector Switching Patterns for Different Applications a Comparative Analysis,” Proc. of 2005 IEEE International Conference on Industrial Technology ICIT, pp. 1444 – 1449, Hong Kong, Dec. 2005. [6] ] Leong, C.Y., Grinberg, R., Makrides, G., and McMahon, R.A., “A Comparison of Losses in Small (<1 kW) Drives Using Sine and Space Vector PulseWidth Modulation Schemes,” The Sixth IEEE International Conference on Power Electronics and Drive Systems PEDS, Kuala Lumpur, Malaysia, Dec. 2005. [7] K. Zhou and D. Wang, “Relationship Between Space-Vector Modulation and Three Phase Carrier-Based PWM: A Comprehensive Analysis,” IEEE Transactions on Industrial Electronics, Vol. 49, No. 1, pp. 186-196, February 2002. [8] H. Quan, Z.Gang, C. Jie, Z. Wu, and Z. Liu, “Study of A Novel Over-modulation Technique Based on Space-Vector PWM,” IEEE Computer Distributed Control and Intelligent Environmental Monitoring (CDCIEM), pp. 295-298, 2011. [9] W.F. Zhang and Y.H. Yu, “Comparison of Three SVPWM Strategies,” Journal of Electronic Science and Technology of China, Vol. 5, No. 3, pp. 283-287, September 2007. [10] E. Hendawi, F. Khater, and A. Shaltout, “Analysis, Simulation and Implementation of Space Vector Pulse Width Modulation Inverter,” International Conference on Application of Electrical Engineering, pp. 124-131, 2010. [11] Chun Li, Wilsun Xu, Thavatchai Tayjasanant," Interharmonics: basic concepts and techniques for their detection and measurement", Department of Electrical and Computer Engineering, University of Alberta Canada,2003. [12] W. Mack Grady, Surya Santoso," Understanding Power System Harmonics", IEEE Power Engineering Review, 2001. [13] R. Cordero, and J.O.P. Pinto, “Relationship Between SPWM and SVPWM for Under modulation and Over modulation Modes Based on Modified Carrier Signal.” from: http://www.labplan.ufsc.br/congressos/Induscon%202010/fscommand/ web/docs/I0275.pdf. [14] Texas Instruments Europe, “Field Orientated Control of 3-Phase AC-Motors,” Texas Instruments Incorporated, Literature Number: BPRA073, February 1998. [15] Pan, Z.; Peng, F.Z.; “Harmonics Optimization of the Voltage Balancing Control for Multilevel Converter/Inverter Systems”, Power Electronics, IEEE Transactions on, Volume 21, Issue 1, Jan. 2006 Page(s):211 – 218. [16] Rui Wu; Donghua Chen; Shaojun Xie;A “three-dimensional space vector modulation algorithm in A-B-C coordinate implemented by a FPGA”, 179- 180 Industrial Electronics Society, 2005. IECON 2005. 32nd Annual Conference of IEEE, 6 - 10 Nov., 2005 Page(s):1071 - 1075. [17] A Power Electronics Handbook by M.H. Rashid. Academic Press 2001. [18] J. Holtz, “Pulse width modulat ion for electronic power conversion,” Proc. IEEE, vol. 82, pp. 1194–1214, Aug. 1994. [19] M. Depenbrock, “Pulse width control of a 3-phase inverter with non sinusoidal phase voltages,” in Proc. IEEE-IAS Int. Semiconductor Power Conversion Conf., Orlando, FL, 1975, pp. 389–398. rd [20] Power Electronics by Dr. P.S. Bimbhra. Khanna Publishers, New Delhi, 2003. 3 Edition. www.iosrjournals.org 7 | Page