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PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com
ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126
www.ijera.com 121 | P a g e
Modeling & Analysis of Shunt Active Power Filter Using IRP
Theory Fed to Induction Drive
* PABBISETTY SAI SUJATHA, ** D.S.NAGAMALLESWARARAO
*Student Scholar, Department of Electrical & Electronics Engineering, QIS College of Engineering &
Technology, Pondur road, Ongole, Prakasam (Dt); A.P, India.
**M.Tech, Assistant Professor
Department of Electrical & Electronics Engineering, QIS College of Engineering & Technology, Pondur
road, Ongole, Prakasam (Dt); A.P, India.
Abstract-
Utility distribution networks have sensitive industrial loads and critical commercial operations suffer from
various types of outages and service interruptions which can cost significant financial losses. Because of
sensitivity of consumers on power quality and advancement in power electronics. Active power filter technology
is the most efficient way to compensate reactive power and cancel out low order harmonics generated by
nonlinear loads. The shunt active power filter was considered to be the most basic configuration for the APF.
This paper reviews the basic principle of shunt active power filter, along with the current tracking circuit based
on the instantaneous reactive power theory and the main circuit performing as an inverter with PWM hysteresis
control. The instantaneous active and reactive current component (id-iq) method and instantaneous active and
reactive power (p-q) method are two control strategies which are extensively used in active filters. A shunt
active filter based on the instantaneous active and reactive current component (id-iq) method is proposed. This
method aims to compensate harmonic and first harmonic unbalance. A Comprehensive control method is
analyzed and a harmonic Compensation simulation is conducted, the result of which verifies The harmonic
detection algorithm is well-proposed and the power Quality of the grid is overall-enhanced. The results are
obtained using MATLAB/SIMULINK software.
Keywords- Harmonics, reactive power, current tracking, active power filter, hysteresis control, Induction
Machine Drive.
I. INTRODUCTION
Nonlinear loads introduce in the power grid
current harmonics that cause considerable
drawbacks such as low power factor, low efficiency,
and electromagnetic interference. Passive filters
have been conventionally used to eliminate specific
harmonics and improve the power factor, but their
bulky size, limited compensation ability and
resonance susceptibility with the source impedance
reduce their popularity. A considerable progress has
been made then in the field of Active Power Filters
(APF) in order to overcome such Filters (APF) in
order to overcome such Problems [1-4]. A typical
APF topology consists mainly of an inverter circuit
with active devices (i.e., semiconductor switches),
which can be controlled to act as a current or voltage
harmonic generator. APFs are superior to passive
filters in terms of filtering characteristics and
stability towards a possible resonance between
reactive components.
Performance of active filters for power line
conditioning and their practical applications. The
basic principles of compensation were proposed
around 1970; however actual designs of active filters
were proposed by Gyugyi and Strycula in 1976[1].
In 1984, H. Akagi et al. [2] introduced a new
concept of instantaneous reactive power theory.
With the progress of power electronics, engineers
started the development of electronically controlled
devices that have non linear current consumption.
These devices were primordially developed to
increase the energy efficiency and the controllability
of advanced production processes, but, since they
produce harmonics, these devices are now
responsible for extra energy losses and bad operation
of the electrical distribution system and its
components [1].
To assure a good performance Passive Power Filters
have to be carefully tuned for which particular case.
. Active Power Filters can be easily installed without
any commissioning, and instantaneously compensate
the current harmonics and the power factor [3-4].
The performance of APF is primarily compatible to
the interaction of current tracking control circuit and
main circuit, the latter of which acts as an inverter
consisting of various power electronic devices that
produce the targeted compensating current under the
PWM control determined by the reference circuit.
The most widely accepted control mode is to
RESEARCH ARTICLE OPEN ACCESS
PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com
ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126
www.ijera.com 122 | P a g e
initially detect and calculate the harmonics in the
load current, then the negative value of which
represents as the reference current that triggers the
control of inverter by PWM current tracking method.
Consequentially, a high-pass filter (HPF) is required
to eliminate the high-order harmonic generation (a
byproduct of PWM hysteresis control) with
frequencies close to the carrier wave. The p-q theory
or instantaneous power theory is based on time
domain; it makes operation in steady-state or
transient state, as well as for generic voltage and
current waveforms, allowing to control the active
power filters in real-time. Another important
characteristic of this theory is the simplicity of the
calculations, which involves only algebraic
calculation.
II. THE PRINCIPLE OF SHUNT
ACTIVE POWER FILTER
A. Basic Structure
The shunt active filter approach is based on the
principle of injection of harmonic currents into the
ac system, of the same amplitude but opposite in
phase to that of the load harmonic currents.
Fig.1. Basic Principle of SAPF System.
Fig. 1 shows the active power filter
compensation principle, which is controlled in a
closed loop manner to actively shape the source
current into sinusoid.
Fig 2 demonstrates the simplified configuration
of shunt APF [4], which could be dichotomized into
reference current calculation section and its
counterpart—compensating current generator
(consisting of current control, drive and main
circuit).
Fig.2. simplified shunt APF configuration
The core function of the reference current
calculation circuit is to detect the harmonics as well
as the reactive power contributed by the non-linear
load.
B. The Calculation of Reference Current
The circuit of reference current calculation is
essentially based on three-phase instantaneous
reactive power theory [5], which suggests a novel
approach to detect the three-phase harmonic current.
As shown in Fig 3, ia, ib and ic are initially detected
and then served as the input for the next stage of
algorithm, which involves specific calculation of
instantaneous active current ip as well as reactive
current iq.
(1)
Where
(2)
In addition, a three-phase PLL section is
prerequisite in order to grasp the angle of phase A.
When ip and iq flow through the low-pass filter
(LPF), the harmonics contained could be eliminated,
and thus give rise to the DC component of the load
current known as and . With inverse
transformation of the transpose matrix of CT, hence
the three phase fundamental current of iaf, ibf and icf
could be readily obtained. Therefore, the reference
current , and is obviously the subtraction
PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com
ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126
www.ijera.com 123 | P a g e
of those fundamental three-phase currents with the
correspondingly original load currents.
Fig.3. Algorithm of the reference current
calculation circuit
C. Current Tracking Control Circuit
Current tracking is the first step for the
production of targeted compensating current, under
the basic function of obtaining the PWM signals that
are responsible for the switch modes of each device
in the main circuit. In addition, the PWM signal is
generated by the comparison between the reference
current and the real compensating current.
Fig.4.Circuit of current tracking control
The current-tracking-controlled PWM inverters
possess various forms, the most common of which is
the hysteresis current tracking control shown in Fig
4. represents the reference value and meanwhile
the tracking target of the load current. A hysteresis
error h is intentionally established in case of the high
frequency of switches in inverters. While ia ≥
h, the hysteresis controller produces high level
which drives the upper bridge arm S1 in working
mode condition, and thus increasing load current ia
even when ia is outstripping . The increase of load
current will not be affected unless ia is exactly
greater by h comparing with the reference current,
then follows the reverse working mode of hysteresis
controller by switching off S1 and simultaneously
acting on S4, which may not be necessarily switched
on, for the current flows through diode D4 is not
reversed in direction but rather begin decreasing.
When the hysteresis control is applied, the real
output of the current from inverters could maintain a
fluctuation value only within h and – h, bouncing up
and down in zigzag forms, as one of the examples
illustrated in Fig.5.
Fig.5. One example of the hysteresis control of
the reference and
compensating current
D. Main Circuit Parameter Design
The working mode of the main circuit is
determined by the condition of its six switches.
Generally speaking, there is always a single device
switched on in all three groups (S1/S4, S3/S6 or
S2/S5), constructing six different combinations all
together. The main circuit is shown in Fig.6.
Fig.6. Main circuit
Suppose the sum of three-phase voltage source
ea+eb+ec=0 along with the current ia+ib+ic=0, then
the differential equation of phase A could be
described as
(3)
In which Ka denotes the switching coefficient,
while ea represents as the instantaneous value of the
ac side voltage and ia as the compensating current. In
addition, when the upper bridge arm of phase A is
switched on, the absolute value of Ka is -2/3;
similarly, Ka is 1/3 when the lower bridge arm is
working. Provided that the sample working time is
long enough, the average effect of AC voltage ea in
(2) would be zero. As the possibility of Ka=1/3 is
66.7% while that of Ka=2/3 is 33.3%, the mean of
Ka is hence 4/9. Within one period of time, (2) could
be reshaped as:
(4)
Signal of compensating current; the most
appropriate value of coefficient λ varies from 0.3 to
0.4 in terms of the overall effect of compensation,
PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com
ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126
www.ijera.com 124 | P a g e
which could be obtained by simulation. Taking
function (3) and safety concerns into consideration,
the prerequisite of Uc ≥ 3Em should be granted, in
which Em is the peak value of phase voltage.
Assuming that the DC side capacitor is always in
transition from charging to discharging states within
a single switching cycle, the maximum acceptable
deviation of DC side capacitor voltage is [4]:
(5)
III. MATLAB MODELING AND
SIMULATION RESULTS
Here simulation is carried out in different cases
1). Implementation of Shunt Active Power Filter
using Inverter 2). Implementation of Shunt Active
Power Filter using Multilevel Inverter.
Case 1: Implementation of Shunt Active Power
Filter using Inverter
Fig.7 shows the Matlab/Simulink Model of Proposed
Shunt Active Power Filter using Matlab/Simulink
Platform.
Fig.7 Matlab/Simulink Model of Proposed Shunt
Active Power
Filter
Fig. 8. Source voltage, current and load
current without APF
Fig. 8 shows the three phase source voltages,
three phase source currents and load currents
respectively without APF. It is clear that without
APF load current and source currents are same.
Fig. 9. Source voltage, current and load
current with APF
Fig. 9 shows the three phase source voltages,
three phase source currents and load currents
respectively with APF. It is clear that with APF even
though load current is non sinusoidal source currents
are sinusoidal.
Fig. 10. Phase-A source voltage and current
Fig. 10. Shows the phase-A source voltage and
current, even though the load is non linear RL load
the source power factor is unity.
Fig. 11. Harmonic spectrum of Phase-A Source
current without APF
PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com
ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126
www.ijera.com 125 | P a g e
Fig. 11. Shows the harmonic spectrum of Phase
–A Source current without APF. The THD of source
current without APF is 28.29%.
Fig. 12. Harmonic spectrum of Phase-A Source
current with APF
Fig. 12. Shows the harmonic spectrum of Phase
–A Source current with APF. The THD of source
current without APF is 3.70%.
Case 2: Implementation of Shunt Active Power
Filter Applied to Induction Machine Drive.
Fig.13 Matlab/Simulink Model of Proposed Shunt
Active Power
Filter Applied to Induction Machine Drive.
Fig.13 shows the Matlab/Simulink Model of
Proposed Shunt Active Power Filter with Induction
Machine Drive using Matlab / Simulink Platform.
Fig.14 Stator Current, Speed, Electromagnetic
Torque
Fig.14 shows the Stator Current, Speed, and
Electromagnetic Torque of Proposed Shunt Active
Power Filter with Induction Machine Drive.
IV. CONCLUSION
The improvement was successfully done by
providing an alternative pathway for the distorted
current that complementary to the nonlinear current.
All power switches in the APF were well controlled
using the active PWM signal and the pulse generator
to perform safe commutation operation. The
proposed instantaneous real-power controller uses
reduced computation for reference current
calculations compared to conventional approach.
The proposed inverter switching signals are
generated using triangular-sampling Current
controller; it provides a dynamic performance under
transient and steady state conditions. On the basis of
the simulation, to detect harmonic wave and reactive
load current efficiently, compensate the load current
effectively by reshaping the source current to that
similar to sine wave and reducing the THD value to
below 5%. The compensation performance of the
simulation result provides a practical approach to the
basis of APF & applied to Induction Drive to check
the performance characteristics.
REFERENCES
[1] L. Gyugyi, E. C. Strycula, ―Active AC
Power Filters‖-in Proc.IEEE/IAS Annu.
Meeting, 1976.
[2] Hirofumi Akagi, Yoshihira Kanazawa, Akira
Nabae ―Instantaneous Reactive Power
Compensators Comprising Switching
Devices without Energy Storage
Components‖- IEEE Trans on Industry Appl,
1984.
[3] H. Akagi, ―New Trends in Active Filters,”
Proceedings of EPE’s 95, Sevilla, 1995. pp.
17-26.
[4] G.Satyanarayana., K.N.V Prasad, G.Ranjith
Kumar, K. Lakshmi Ganesh, "Improvement
of power quality by using hybrid fuzzy
controlled based IPQC at various load
PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com
ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126
www.ijera.com 126 | P a g e
conditions," Energy Efficient Technologies
for Sustainability (ICEETS), 2013
International Conference on , vol., no.,
pp.1243,1250, 10-12 April 2013. [5] H.
Akagi, Y. Kanazawa and A. Nabae,
―Generalized theory of the instantaneous
reactive power in three-phase circuits,‖ IEEE
& JEEE. Proceedings IPEC, Tokyo: IEEE,
1983, pp.1375-1386.
[4] Hongda. Li, Cao Kang, ―Active Power
Filter Simulation Based on Instantaneous
Reactive Power Theory and the PWM
Hysteresis Control Mode,‖ ICEMI’2011,
Chengdu: IEEE, 2011, pp.95-100.
[5] K.N.V Prasad, G.Ranjith Kumar, T. Vamsee
Kiran, G.Satyanarayana., "Comparison of
different topologies of cascaded H-Bridge
multilevel inverter," Computer
Communication and Informatics (ICCCI),
2013 International Conference on , vol., no.,
pp.1,6, 4-6 Jan. 2013
[6] K.A Corzine. and Y.L Familiant, "A New
Cascaded Multi-level Hbridge Drive:' IEEE
Trans. Power.Electron • vol. I 7. no. I. pp. I
25-I 3 I . Jan 2002.
[7] J.S.Lai. and F.Z.Peng "Multilevel converters
- A new bread of converters, "IEEE Trans.
Ind.Appli .• vo1.32. no.3. pp.S09-S17. May/
Jun. 1996.
[8] T.A.Maynard. M.Fadel and N.Aouda.
"Modelling of multilevel converter:' IEEE
Trans. Ind.Electron .• vo1.44. pp.3S6-364.
Jun. I 997.
[9] P.Bhagwat. and V.R.Stefanovic.
"Generalized structure of a multilevel PWM
Inverter:' IEEE Trans. Ind. Appln, VoI.IA-
19. no.6, pp. I OS7-1069, Nov.!Dec .. 1983.
[10]. J. Yang, Harmonic & Reactive Current
Detecting Methods and a Study of Shunt
Active Power Filters,Ph.D. dissertation,
Xi’an Jiaotong Univ., Xi’an, 1996.
[11] Roozbeh Naderi, and Abdolreza rahmati,
"Phase-shifted carrier PWM technique for
general cascaded inverters," IEEE Trans.
Power Electron., vo1.23, no.3, pp. I 257-I
269. May.2008.
[11]. N. G. Jayanti, M. Basu, I. Axente, K.
Gaughan and. F. Conlon, ―Development of
Laboratory Prototype of a 12 kVA Digital
Shunt Active Filter,‖ Proceedings of 34th
IEEE Industrial Electronics Conference
(IECON),Florida, 10th-13th November
2008, pp. 3129-3134
[12]. P. Rodriguez, J. I. Candela, A. Luna, L.
Asiminoaei, R. Teodorescu and F. Blaabjerg,
―Current Hormonics cancellation in Three-
Phase Four-Wire Systems by Using a Four-
Branch Star Filtering Topology,‖ IEEE
Transac-tions on Power Electronics, Vol.
24, No. 8, August 2009, pp. 1939-1950.
Authors:
PABBISETTY SAI SUJATHA is an
M.Tech candidate at QIS college
of Engineering & Technology
under JNTU, Kakinada. She
received her B.Tech degree from
S.S.N Engg college, ongole, under
JNTU Kakinada. Her current
research interests are Modeling &
Analysis of Shunt Active Power Filter Using IRP
Theory Fed to Induction Drive.
D.S.NAGA MALLESWARARAO
is an assistant professor in QIS
College of Engineering
&Technology at Ongole. He got
his M.Tech degree from JNTUK
and his B.Tech degree from CEC
Engineering College . His current
research interests are power
systems, power systems control and automation,
Electrical Machines, power electronics.

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Modeling & Analysis of Shunt Active Power Filter Using IRP Theory Fed to Induction Drive

  • 1. PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126 www.ijera.com 121 | P a g e Modeling & Analysis of Shunt Active Power Filter Using IRP Theory Fed to Induction Drive * PABBISETTY SAI SUJATHA, ** D.S.NAGAMALLESWARARAO *Student Scholar, Department of Electrical & Electronics Engineering, QIS College of Engineering & Technology, Pondur road, Ongole, Prakasam (Dt); A.P, India. **M.Tech, Assistant Professor Department of Electrical & Electronics Engineering, QIS College of Engineering & Technology, Pondur road, Ongole, Prakasam (Dt); A.P, India. Abstract- Utility distribution networks have sensitive industrial loads and critical commercial operations suffer from various types of outages and service interruptions which can cost significant financial losses. Because of sensitivity of consumers on power quality and advancement in power electronics. Active power filter technology is the most efficient way to compensate reactive power and cancel out low order harmonics generated by nonlinear loads. The shunt active power filter was considered to be the most basic configuration for the APF. This paper reviews the basic principle of shunt active power filter, along with the current tracking circuit based on the instantaneous reactive power theory and the main circuit performing as an inverter with PWM hysteresis control. The instantaneous active and reactive current component (id-iq) method and instantaneous active and reactive power (p-q) method are two control strategies which are extensively used in active filters. A shunt active filter based on the instantaneous active and reactive current component (id-iq) method is proposed. This method aims to compensate harmonic and first harmonic unbalance. A Comprehensive control method is analyzed and a harmonic Compensation simulation is conducted, the result of which verifies The harmonic detection algorithm is well-proposed and the power Quality of the grid is overall-enhanced. The results are obtained using MATLAB/SIMULINK software. Keywords- Harmonics, reactive power, current tracking, active power filter, hysteresis control, Induction Machine Drive. I. INTRODUCTION Nonlinear loads introduce in the power grid current harmonics that cause considerable drawbacks such as low power factor, low efficiency, and electromagnetic interference. Passive filters have been conventionally used to eliminate specific harmonics and improve the power factor, but their bulky size, limited compensation ability and resonance susceptibility with the source impedance reduce their popularity. A considerable progress has been made then in the field of Active Power Filters (APF) in order to overcome such Filters (APF) in order to overcome such Problems [1-4]. A typical APF topology consists mainly of an inverter circuit with active devices (i.e., semiconductor switches), which can be controlled to act as a current or voltage harmonic generator. APFs are superior to passive filters in terms of filtering characteristics and stability towards a possible resonance between reactive components. Performance of active filters for power line conditioning and their practical applications. The basic principles of compensation were proposed around 1970; however actual designs of active filters were proposed by Gyugyi and Strycula in 1976[1]. In 1984, H. Akagi et al. [2] introduced a new concept of instantaneous reactive power theory. With the progress of power electronics, engineers started the development of electronically controlled devices that have non linear current consumption. These devices were primordially developed to increase the energy efficiency and the controllability of advanced production processes, but, since they produce harmonics, these devices are now responsible for extra energy losses and bad operation of the electrical distribution system and its components [1]. To assure a good performance Passive Power Filters have to be carefully tuned for which particular case. . Active Power Filters can be easily installed without any commissioning, and instantaneously compensate the current harmonics and the power factor [3-4]. The performance of APF is primarily compatible to the interaction of current tracking control circuit and main circuit, the latter of which acts as an inverter consisting of various power electronic devices that produce the targeted compensating current under the PWM control determined by the reference circuit. The most widely accepted control mode is to RESEARCH ARTICLE OPEN ACCESS
  • 2. PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126 www.ijera.com 122 | P a g e initially detect and calculate the harmonics in the load current, then the negative value of which represents as the reference current that triggers the control of inverter by PWM current tracking method. Consequentially, a high-pass filter (HPF) is required to eliminate the high-order harmonic generation (a byproduct of PWM hysteresis control) with frequencies close to the carrier wave. The p-q theory or instantaneous power theory is based on time domain; it makes operation in steady-state or transient state, as well as for generic voltage and current waveforms, allowing to control the active power filters in real-time. Another important characteristic of this theory is the simplicity of the calculations, which involves only algebraic calculation. II. THE PRINCIPLE OF SHUNT ACTIVE POWER FILTER A. Basic Structure The shunt active filter approach is based on the principle of injection of harmonic currents into the ac system, of the same amplitude but opposite in phase to that of the load harmonic currents. Fig.1. Basic Principle of SAPF System. Fig. 1 shows the active power filter compensation principle, which is controlled in a closed loop manner to actively shape the source current into sinusoid. Fig 2 demonstrates the simplified configuration of shunt APF [4], which could be dichotomized into reference current calculation section and its counterpart—compensating current generator (consisting of current control, drive and main circuit). Fig.2. simplified shunt APF configuration The core function of the reference current calculation circuit is to detect the harmonics as well as the reactive power contributed by the non-linear load. B. The Calculation of Reference Current The circuit of reference current calculation is essentially based on three-phase instantaneous reactive power theory [5], which suggests a novel approach to detect the three-phase harmonic current. As shown in Fig 3, ia, ib and ic are initially detected and then served as the input for the next stage of algorithm, which involves specific calculation of instantaneous active current ip as well as reactive current iq. (1) Where (2) In addition, a three-phase PLL section is prerequisite in order to grasp the angle of phase A. When ip and iq flow through the low-pass filter (LPF), the harmonics contained could be eliminated, and thus give rise to the DC component of the load current known as and . With inverse transformation of the transpose matrix of CT, hence the three phase fundamental current of iaf, ibf and icf could be readily obtained. Therefore, the reference current , and is obviously the subtraction
  • 3. PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126 www.ijera.com 123 | P a g e of those fundamental three-phase currents with the correspondingly original load currents. Fig.3. Algorithm of the reference current calculation circuit C. Current Tracking Control Circuit Current tracking is the first step for the production of targeted compensating current, under the basic function of obtaining the PWM signals that are responsible for the switch modes of each device in the main circuit. In addition, the PWM signal is generated by the comparison between the reference current and the real compensating current. Fig.4.Circuit of current tracking control The current-tracking-controlled PWM inverters possess various forms, the most common of which is the hysteresis current tracking control shown in Fig 4. represents the reference value and meanwhile the tracking target of the load current. A hysteresis error h is intentionally established in case of the high frequency of switches in inverters. While ia ≥ h, the hysteresis controller produces high level which drives the upper bridge arm S1 in working mode condition, and thus increasing load current ia even when ia is outstripping . The increase of load current will not be affected unless ia is exactly greater by h comparing with the reference current, then follows the reverse working mode of hysteresis controller by switching off S1 and simultaneously acting on S4, which may not be necessarily switched on, for the current flows through diode D4 is not reversed in direction but rather begin decreasing. When the hysteresis control is applied, the real output of the current from inverters could maintain a fluctuation value only within h and – h, bouncing up and down in zigzag forms, as one of the examples illustrated in Fig.5. Fig.5. One example of the hysteresis control of the reference and compensating current D. Main Circuit Parameter Design The working mode of the main circuit is determined by the condition of its six switches. Generally speaking, there is always a single device switched on in all three groups (S1/S4, S3/S6 or S2/S5), constructing six different combinations all together. The main circuit is shown in Fig.6. Fig.6. Main circuit Suppose the sum of three-phase voltage source ea+eb+ec=0 along with the current ia+ib+ic=0, then the differential equation of phase A could be described as (3) In which Ka denotes the switching coefficient, while ea represents as the instantaneous value of the ac side voltage and ia as the compensating current. In addition, when the upper bridge arm of phase A is switched on, the absolute value of Ka is -2/3; similarly, Ka is 1/3 when the lower bridge arm is working. Provided that the sample working time is long enough, the average effect of AC voltage ea in (2) would be zero. As the possibility of Ka=1/3 is 66.7% while that of Ka=2/3 is 33.3%, the mean of Ka is hence 4/9. Within one period of time, (2) could be reshaped as: (4) Signal of compensating current; the most appropriate value of coefficient λ varies from 0.3 to 0.4 in terms of the overall effect of compensation,
  • 4. PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126 www.ijera.com 124 | P a g e which could be obtained by simulation. Taking function (3) and safety concerns into consideration, the prerequisite of Uc ≥ 3Em should be granted, in which Em is the peak value of phase voltage. Assuming that the DC side capacitor is always in transition from charging to discharging states within a single switching cycle, the maximum acceptable deviation of DC side capacitor voltage is [4]: (5) III. MATLAB MODELING AND SIMULATION RESULTS Here simulation is carried out in different cases 1). Implementation of Shunt Active Power Filter using Inverter 2). Implementation of Shunt Active Power Filter using Multilevel Inverter. Case 1: Implementation of Shunt Active Power Filter using Inverter Fig.7 shows the Matlab/Simulink Model of Proposed Shunt Active Power Filter using Matlab/Simulink Platform. Fig.7 Matlab/Simulink Model of Proposed Shunt Active Power Filter Fig. 8. Source voltage, current and load current without APF Fig. 8 shows the three phase source voltages, three phase source currents and load currents respectively without APF. It is clear that without APF load current and source currents are same. Fig. 9. Source voltage, current and load current with APF Fig. 9 shows the three phase source voltages, three phase source currents and load currents respectively with APF. It is clear that with APF even though load current is non sinusoidal source currents are sinusoidal. Fig. 10. Phase-A source voltage and current Fig. 10. Shows the phase-A source voltage and current, even though the load is non linear RL load the source power factor is unity. Fig. 11. Harmonic spectrum of Phase-A Source current without APF
  • 5. PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126 www.ijera.com 125 | P a g e Fig. 11. Shows the harmonic spectrum of Phase –A Source current without APF. The THD of source current without APF is 28.29%. Fig. 12. Harmonic spectrum of Phase-A Source current with APF Fig. 12. Shows the harmonic spectrum of Phase –A Source current with APF. The THD of source current without APF is 3.70%. Case 2: Implementation of Shunt Active Power Filter Applied to Induction Machine Drive. Fig.13 Matlab/Simulink Model of Proposed Shunt Active Power Filter Applied to Induction Machine Drive. Fig.13 shows the Matlab/Simulink Model of Proposed Shunt Active Power Filter with Induction Machine Drive using Matlab / Simulink Platform. Fig.14 Stator Current, Speed, Electromagnetic Torque Fig.14 shows the Stator Current, Speed, and Electromagnetic Torque of Proposed Shunt Active Power Filter with Induction Machine Drive. IV. CONCLUSION The improvement was successfully done by providing an alternative pathway for the distorted current that complementary to the nonlinear current. All power switches in the APF were well controlled using the active PWM signal and the pulse generator to perform safe commutation operation. The proposed instantaneous real-power controller uses reduced computation for reference current calculations compared to conventional approach. The proposed inverter switching signals are generated using triangular-sampling Current controller; it provides a dynamic performance under transient and steady state conditions. On the basis of the simulation, to detect harmonic wave and reactive load current efficiently, compensate the load current effectively by reshaping the source current to that similar to sine wave and reducing the THD value to below 5%. The compensation performance of the simulation result provides a practical approach to the basis of APF & applied to Induction Drive to check the performance characteristics. REFERENCES [1] L. Gyugyi, E. C. Strycula, ―Active AC Power Filters‖-in Proc.IEEE/IAS Annu. Meeting, 1976. [2] Hirofumi Akagi, Yoshihira Kanazawa, Akira Nabae ―Instantaneous Reactive Power Compensators Comprising Switching Devices without Energy Storage Components‖- IEEE Trans on Industry Appl, 1984. [3] H. Akagi, ―New Trends in Active Filters,” Proceedings of EPE’s 95, Sevilla, 1995. pp. 17-26. [4] G.Satyanarayana., K.N.V Prasad, G.Ranjith Kumar, K. Lakshmi Ganesh, "Improvement of power quality by using hybrid fuzzy controlled based IPQC at various load
  • 6. PABBISETTY SAI SUJATHA Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 10( Part - 6), October 2014, pp.121-126 www.ijera.com 126 | P a g e conditions," Energy Efficient Technologies for Sustainability (ICEETS), 2013 International Conference on , vol., no., pp.1243,1250, 10-12 April 2013. [5] H. Akagi, Y. Kanazawa and A. Nabae, ―Generalized theory of the instantaneous reactive power in three-phase circuits,‖ IEEE & JEEE. Proceedings IPEC, Tokyo: IEEE, 1983, pp.1375-1386. [4] Hongda. Li, Cao Kang, ―Active Power Filter Simulation Based on Instantaneous Reactive Power Theory and the PWM Hysteresis Control Mode,‖ ICEMI’2011, Chengdu: IEEE, 2011, pp.95-100. [5] K.N.V Prasad, G.Ranjith Kumar, T. Vamsee Kiran, G.Satyanarayana., "Comparison of different topologies of cascaded H-Bridge multilevel inverter," Computer Communication and Informatics (ICCCI), 2013 International Conference on , vol., no., pp.1,6, 4-6 Jan. 2013 [6] K.A Corzine. and Y.L Familiant, "A New Cascaded Multi-level Hbridge Drive:' IEEE Trans. Power.Electron • vol. I 7. no. I. pp. I 25-I 3 I . Jan 2002. [7] J.S.Lai. and F.Z.Peng "Multilevel converters - A new bread of converters, "IEEE Trans. Ind.Appli .• vo1.32. no.3. pp.S09-S17. May/ Jun. 1996. [8] T.A.Maynard. M.Fadel and N.Aouda. "Modelling of multilevel converter:' IEEE Trans. Ind.Electron .• vo1.44. pp.3S6-364. Jun. I 997. [9] P.Bhagwat. and V.R.Stefanovic. "Generalized structure of a multilevel PWM Inverter:' IEEE Trans. Ind. Appln, VoI.IA- 19. no.6, pp. I OS7-1069, Nov.!Dec .. 1983. [10]. J. Yang, Harmonic & Reactive Current Detecting Methods and a Study of Shunt Active Power Filters,Ph.D. dissertation, Xi’an Jiaotong Univ., Xi’an, 1996. [11] Roozbeh Naderi, and Abdolreza rahmati, "Phase-shifted carrier PWM technique for general cascaded inverters," IEEE Trans. Power Electron., vo1.23, no.3, pp. I 257-I 269. May.2008. [11]. N. G. Jayanti, M. Basu, I. Axente, K. Gaughan and. F. Conlon, ―Development of Laboratory Prototype of a 12 kVA Digital Shunt Active Filter,‖ Proceedings of 34th IEEE Industrial Electronics Conference (IECON),Florida, 10th-13th November 2008, pp. 3129-3134 [12]. P. Rodriguez, J. I. Candela, A. Luna, L. Asiminoaei, R. Teodorescu and F. Blaabjerg, ―Current Hormonics cancellation in Three- Phase Four-Wire Systems by Using a Four- Branch Star Filtering Topology,‖ IEEE Transac-tions on Power Electronics, Vol. 24, No. 8, August 2009, pp. 1939-1950. Authors: PABBISETTY SAI SUJATHA is an M.Tech candidate at QIS college of Engineering & Technology under JNTU, Kakinada. She received her B.Tech degree from S.S.N Engg college, ongole, under JNTU Kakinada. Her current research interests are Modeling & Analysis of Shunt Active Power Filter Using IRP Theory Fed to Induction Drive. D.S.NAGA MALLESWARARAO is an assistant professor in QIS College of Engineering &Technology at Ongole. He got his M.Tech degree from JNTUK and his B.Tech degree from CEC Engineering College . His current research interests are power systems, power systems control and automation, Electrical Machines, power electronics.