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International Journal of Power Electronics and Drive System (IJPEDS)
Vol. 7, No. 1, March 2016, pp. 225~234
ISSN: 2088-8694  225
Journal homepage: http://iaesjournal.com/online/index.php/IJPEDS
A Shunt Active Power Filter for 12 Pulse Converter Using
Source Current Detection Approach
Rajesh T*, Nirmalkumar A **
* Department of Electrical and Electronics Engineering, INFO Institute of Engineering, Kovilpalayam, Coimbatore,
Tamil Nadu, India
** Karpagam College of Engineering, Coimbatore, Tamil Nadu, India
Article Info ABSTRACT
Article history:
Received Oct 14, 2015
Revised Dec 16, 2015
Accepted Jan 10, 2016
A shunt Active Power Filter (APF) with current detection at the source side
is considered as a closed-loop system from the view of the whole power
distribution system, which is expected with better harmonics filtering
performance compared with conventional current detection methods such as
load current detection and open loop control. This paper introduces an
efficient source current detection method (direct) control scheme to mitigate
the grid current harmonics generated by the twelve pulse converter. The
proposed system uses Control Rectifier (12 –pulse converter) which
efficiently regulates the DC voltage by varying the angle of each 6 pulse
converter. Moreover, the proposed system uses three winding transformer
which eliminates the harmonics during equal angles switching at each six
pulse converter which in turn simplifies the operation of the SAPF. The
proposed system is simulated in MATLAB SIMULINK to evaluate the
performance of the proposed system.
Keyword:
12 –pulse converter
Active power filter
Control rectifier
Current detection
DC voltage
Load current detection
Open loop control
Copyright © 2016 Institute of Advanced Engineering and Science.
All rights reserved.
Corresponding Author:
Rajesh T,
Department of Electrical and Electronics Engineering,
INFO Institute of Engineering,
Kovilpalayam, Coimbatore, Tamil Nadu, India
Email: rajeshtscholar@gmail.com
1. INTRODUCTION
The Solid-State power electronic converters are generally used for providing controlled power to
electrical loads like personal computers; printers; heating, ventilation, and air conditioning (HVAC) systems;
adjustable speed drives, elevator drive, arc furnaces and arc welders. These loads are considered as nonlinear
loads because of the fact that they pull harmonic currents from the ac mains along with their active power
demand. In addition, with unbalanced condition of three-phase systems, they draw neutral currents in excess.
The injected harmonics, reactive power demand, imbalance, and large neutral currents pose more load on the
utility power system equipment, raise the power system losses, and thus degrade the power system efficiency.
Compensation techniques like passive or active power filtering (APF) are helpful in improving the
line side power quality for the purpose of complying with harmonic guideline standards like IEEE 519-1992
[1]. Power quality issues can be resolved with passive filters, although, passive filters have their own
demerits; which comprise of the source impedances dependency, parallel/series resonance, aging of passive
components, unmanageable filter currents and reactive power that could be generated [2]. Owing to
semiconductor device development, the APF tends to become a highly hopeful compensator solution [3]–[6].
Based on the installation techniques, the APF could be classified as a series APF, a hybrid APF, and
a shunt APF. The series APF is always connected in series to the grid bay transformer. Along with voltage
protection for loads, it could also yield good harmonics current filtering with a variety of control techniques
[7]–[9]. Nonetheless, the availability of a series-connected transformer hugely increases the complexity
 ISSN: 2088-8694
IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234
226
involved with design and deployment in practical applications, which reduce the use of the series APF. The
hybrid APF is introduced with the thought of its economic feasibility to merge the use of an APF and a PF.
By this, the capacity requirement of the APF could be reduced to a dramatic level [10]–[13]. But, for most
normal voltage level condition and normal capacity requirement, the hybrid APF is still too complex to be
taken into consideration. In this situation, the shunt APF is yet the most extensively employed kind to handle
harmonics currents. It is directly connected in shunt between the grid source and loads, without any
modification to the networks already present, which is easier for installation or cut off in the practical field.
Also, the aim of the shunt APF system is to be able to balance the harmonics current from the load
side, thus ensuring that there is no distortion in the current in the source side.
Figure 1. The Basic Shunt Active Power Filter Architecture
Figure 1 illustrates the basic Shunt active power filter architecture consisting of grid, VSI, APF and
load current detection based control scheme. This conventional system makes use of the three phase diode
bridge rectifier design regarded as non linear load producing unregulated output. But in case, if the industry
needs a regulated output for any of the applications, this conventional system design may not be a suitable
option. In addition, if the output of the uncontrolled rectifier is greater than 800 V, this system is not again
appropriate. Thus, controlled rectifier will be a desired choice for handling the above mentioned scenarios.
Controlled rectifiers are usually employed in high power applications, particularly at medium
voltage (MV) levels because of higher reliability, robustness, lower complexity, and lesser power losses. In
addition to the variable power factor, the chief disadvantage is the harmonics produces results in a power
quality issue at the converter ac-side [12], [14], [15].
The basic control scheme of the shunt APF could be the load current detection kind. Hence, from
the purview of the whole power distribution system and with respect to the source current being the control
target, the control scheme with load current detection is always treated as an open loop system, with the
control target being indirectly controlled, as shown in Figure 1. The important objective of this paper is the
introduction of an efficient closed loop controlling scheme for the purpose of eliminating the grid current
harmonics produced by the twelve pulse converter.
2. PROPOSED 12 –PULSE CONVERTER FOR REGULATES DC VOLTAGE BY VARYING
THE ANGLES
The proposed system architecture is illustrated in figure 2. It chiefly consists of 12 pulse converter
made of controlled rectifier, three phase three winding transformer, active power filter and the associated
control scheme. The proposed system is built with a three-winding transformer (star/tapped star/delta) and
one SAPF connected to secondary taps which provides filter side voltage reduction, without the need for a
high bandwidth step down transformer. This auto—transformer type configuration limits the voltage rating of
the SAPF switches, thereby, increasing the switching frequency limit. This arrangement helps in mitigating
the net amp-turns within the transformer window area for the current harmonic components that is generated
by each 6-pulse converter, along with the net harmonics balanced by the SAPF.
In order to be able to control the SAPF, a source detection control scheme has been brought into use in this
work which is explained clearly in the sections below.
GridLoad current
Control
scheme
Nonlinear load
Uncontrolled
rectifier
DC
link
APF
VSI
IJPEDS ISSN: 2088-8694 
A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach(Rajesh. T)
227
Importance of Control Rectifier in the Proposed System
The three phase fully controlled bridge converter has been probably the most extensively used
power electronic converter to be employed in the medium to high power applications. Three phase circuits
are preferred in the case of large power being involved. The controlled rectifier can offer controllable output
dc voltage in a single unit in place of three phase autotransformer and a diode bridge rectifier. The controlled
rectifier is got by substituting the diodes of the uncontrolled rectifier with thyristors. Control over the output
dc voltage is got by applying a control on the conduction interval of each thyristor. This method is referred to
as phase control and converters are also known as “phase controlled converters”.
Significance of twelve pulse converter and three winding transformer
In this presented architecture, twelve pulse converter and the three winding transformer play a
significant role in the overall performance of the system. For instance, twelve-pulse configuration comprises
of two sets of converters connected in series as illustrated in Figure 2.
The resultant ac current is obtained by the sum of the two Fourier series of the star connection
(equation 1) and delta connection transformers (equation 2):
i
√
I cos ω t cos 5ωt cos 7ωt cos 11ωt ⋯ . (1)
i
√
I cos ω t cos 5ωt cos 7ωt cos 11ωt ⋯ . (2)
i 2
√
	I cos ω t cos 11ωt cos 13ωt cos 23ωt … . (3)
Figure 2. The proposed source current detection based SAPF Architecture
The series only has the harmonics of order	12 1. The harmonic currents of orders 6 1	(With
k odd), i.e. 5th, 7th, 17th, 19th, etc., circulates between the two converter transformers but does not enters the
ac network. The resulting line current for the twelve-pulse rectifier is as shown in Figure 3, which is similar
to a sinusoidal waveform than earlier line currents. The instantaneous dc voltage also becomes smoother with
this connection. The twelve-pulse was got with a 30° phase-shift between the two secondary transformers.
, ,
C
B
A
6-pulse converter
Three-phase three-winding transformer
Primary Secondary
6-pulse
converter
3-phase supply
PWM
generatorCurrent Control Loop
DC-voltage Regulation
Control Scheme
 ISSN: 2088-8694
IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234
228
Figure 3. The result line current for the twelve-pulse rectifier
2.1. Controlling Scheme of the Proposed System
The intention of this work is focusing on the controlling scheme to be able to control the active
power filter. The important objective is compensating the grid current. The significant operation of the
controlling scheme is the elimination of the disturbances or harmonics in the grid current that is generated by
the non linear load (twelve pulse converter) by means of injecting of current from APF. This way, this
injection of current has to be in a controlled manner through efficient control scheme. The section below
provides a discussion about the two conventional controlling methods and influenced by those conventional
controlling techniques, an effective controlling scheme is proposed which is capable of overcoming the
limitations of the conventional controlling techniques.
2.1.1. Conventional Controlling Schemes
This section offers to discuss about the conventional controlling techniques that are regarded as the
influence for the proposed controlling scheme.
1. Load current detection method
2. Open loop control method
2.1.1.1. Load Current Detection Method
The control loop architecture of the conventional Load current detection method is illustrated in
Figure 4. The generation of compensating signal by the load current detection method involves three control
stages, which are; reference extraction, current control, and the PWM [3], [6], [11]–[13].
Figure 4. The control loop architecture of the conventional Load current detection method
Where id and iq are instantaneous active and reactive currents respectively, (V And V∗
denotes the change in dc link voltage and reference dc link voltage respectively, id1h 	and		iq1h refers
to the first harmonic active current of positive sequence and harmonic reactive current of positive sequence.
Owing to the feedback of load current, the delay that is produced in the reference signals and/or the
original injected current delays have an effect on the APF compensation quality, particularly at times when
the switching frequency is low. These kinds of controlling techniques are known as indirect methods. As a
result, the compensated mains current THD can be greater than the standards allowed. Few solutions have
been presented for solving a problem of this kind. Many traditional APF techniques made use of low-pass
filters (LPF) for extraction of the current harmonics and classical controllers for the current control like PI or
hysteresis [14]. This results in harmonic mis-cancellation because of phase shifts and reference tracking
errors which in turn deteriorate filtering performance.
	
	 To
VSI
	
	
to
Transformation
(Load
current)
(Grid
voltage)
LPF
LPF
Transform
ation
PWM
generator
∗
	
PI
IJPEDS ISSN: 2088-8694 
A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach(Rajesh. T)
229
2.1.1.2. Open Loop Control Method
The fundamental compensation principle of the open-loop controlled shunt SAPF for a nonlinear
load is illustrated in Figure 5. By understanding the nonlinear load operating conditions, the firing delay
angle, and the load current which is supposed to be ripple free, the nth harmonic current that has to be
injected at the PCC can be computed. This current cancels the respective nth harmonic supply current. These
favorable compensating harmonic current vectors can be decided by fixing the correct magnitudes and phase-
shift angles of the harmonic contents. A Phase Locked Loop (PLL) is employed for the purpose of
synchronizing the compensation process. The dc-link capacitor voltage is controlled to obtain a power
balance between the filter and the mains by means of a separate control loop. It is controlled at a level just for
avoiding over modulation after the addition of the harmonic modulating signals.
Figure 5. The fundamental compensation principle of the open-loop controlled shunt SAPF
With an aim to generalize the algorithm and accomplish current harmonic compensation on the basis
of the knowledge of I , α ,	andα under every possible loading conditions; tables of harmonic modulating
signal information are built, off-line. Two kinds of harmonic tables are needed: tables for the amplitude	m
and tables for the phase angles	θ . These tables are utilized as look-up tables in which their data is
interpolated for generating any necessary values of m and θ , which removes the selected harmonic orders
as illustrated in Figure 5. To achieve the required output voltage from the 12 pulse converter, the firing delay
angle of each six pulse converter has to be varied in a continuous manner. However, this offline controlling
scheme is not propoer for the dynamic firing delay angle variation of the 12 pulse converter. The above
mentioned factor deteriorates the overall performance of the APF in the dynamic varying condition.
2.2. Proposed Source Current Detection Method
On the basis of the investigation of the aforementioned controlling schemes, the source current
detection scheme has been presented. The proposed scheme provides the benefits of both the traditional load
current detection and open loop control schemes and, at the same time, eliminates their limitations. The
proposed control scheme is simpler in structure and does not need a harmonics extraction algorithm. The
proposed control scheme is derived based on the employment of the vector resonant (VR) controller, and it is
got through a series of transformations that are applied to the conventional load current detection scheme.
The control scheme chiefly comprises of three parts: phase-locked loop (PLL), dc link voltage
regulation, and current control loop. The PLL link is helpful for tracking the real-time phase information of
grid voltage VGabc for online adjustment of the resonant frequency of resonant controllers; dc-voltage
regulation is applied for maintaining the dc voltage; and the current control loop forms the core part to
implement harmonics filtering.
Modulating signal
Loading condition
, ,
Look-up tables Modulating
signals
PWM
generator
To
VSI
PLL at PCC
∗
 ISSN: 2088-8694
IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234
230
Figure 6. The proposed control scheme using the employment of the vector resonant (VR) controller
Also, the gain effect of pulse width modulation controlled VSI K is indicated as unity for the
purpose of simplifying the analysis, with its influence in the controller taken into consideration. The line
inductor is the system control plant, and it could be realized as
P s 	
1
sL R
(4)
Where L and R are the equivalent inductance and resistance ofL, respectively.
The current controller is necessary for the current control loop, and the VR controller is used for
each control scheme that is discussed in this paper. The VR controller keeps all the advantages of the
resonant controller, like efficiency in computation and zero steady-state errors for the regulation of the ac
signal. Also, in comparison with the PR controller, the VR controller has an amazing feature of selectivity.
As shown in [19], the expression for VR controller could be given as
VR s 	k
s s
R
L
s 	 nω
(5)
Where k is the gain of the controller, and nω is the corresponding resonant frequency.
In addition to this, the VR controller the control plant takes into account, and its good selectivity
renders it quite apt for the selective APF, with which the restricted device capacity could be reasonably
placed for compensating the most harmful harmonics, and the potential resonance in power distribution
networks could be avoided with flexibility. Selective harmonics compensation could be realized by the
implementation of cascade VR controllers.
VR in the current control loop. Subscript n denotes the selected harmonics order. As shown in
Figure 3, VR is the superposition of each VR controller, with every controller tuned on one harmonics order.
In this condition, the reference tracking ability of the current control loop in Figure 3 could be defined as
i s
i s
	
P s . ∑ VR s
1 P s . ∑ VR s
P s . VR s
1 P s . VR s
(6)
	
	
,
	 	
	
,
	
VSI
PI
PWM
modulator
PWM
	
	
Grid Filter
12-Pulse
Converter Based
Non Linear Load
IJPEDS ISSN: 2088-8694 
A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach(Rajesh. T)
231
3. RESULTS AND DISCUSSIONS
The performance of the proposed source current detection based SAPF for a 12-Pulse Converter is
simulated in MATLAB/Simulink environment using the Sim Power-System toolbox. The result is evaluated
based on the steady state and the dynamic performance of the proposed system and the achieved sinusoidal
current with minimal THD obtained at the grid.
Parameters such as grid voltage (VGabc), grid current (IGabc), Star connected secondary output
current (ISabc), Delta connected secondary output current (IDabc), Filter current (IFabc) of the proposed
system are evaluated to demonstrate its proper functioning. Moreover, Total Harmonic Distortion (THD) of
grid current is analyzed for determining the power quality at grid side.
3.1. 12 – Pulse Converter Results Validation of Proposed System
A1=a2=30 A1=a2= 0
Figure 7. The result for equal firing delay angle
A α 30° of 12-pulse converter
Figure 8. The result for equal firing delay angle
A α 0° of 12-pulse converter
The result obtained shows the significance of the 12-pulse converter used in the proposed system. It
is clearly observed from the results that, for equal firing delay angles of each 6-pulse converter, for example
(A_1=α_2=30°) as shown in Figure 7 and (A_1=α_2=0°) as shown in Figure 8. The achieved grid current
IGabc waveforms without compensation for both scenarios are near sinusoidal with minimum THD. The
THD obtained for the firing delay angles (A_1=α_2=30°) and (A_1=α_2=0°) is 10.89% and 6.07%
respectively. This is due to fact that, 12-pulse converter reduces the harmonic orders such as 5th, 7th, 17th,
19th, etc. Hence, only limited injection by the SAPF is enough to maintain the optimal output.
3.2. Different Firing Delay Angles
The experimental results obtained for each 6-pulse converter with different firing delay angles
without compensation, for example (A_1=53°; α_2=10°) and (A_1=10°; α_2=53°) as shown in Figure 9 and
10 respectively. Respective Star connected secondary output current waveform (ISabc) and delta connected
secondary output current waveforms (IDabc) and moreover, grid voltage VGabc is shown for both the
scenarios in Figure 9(d) and Figure 10 (d). It is clearly observed from the results that, for varied firing delay
angles, the obtained THD without compensation is high. For instance, the THD obtained with firing delay
 ISSN: 2088-8694
IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234
232
angle of (α_1=53°; α_2=10°) and (α_1=10°; α_2=53°) is 23.28% and 20.75% respectively. This increase in
THD is because of the impact of the harmonic orders such as 5th, 7th, 11th, 13th, 17th, 19th etc.
53°; 10° 10°; 53°
Figure 9. The result for different firing delay angles
A 53°; α 10°	without	compensationof 12-
pulse converter
Figure 10. The result for different firing delay angles
A 10°; α 53° without	compensationof 12-
pulse converter
3.3. Evaluation of After Compensation
The experimental results for each 6-pulse converter with different firing delay angles after
compensation, for (A_1=53°; α_2=10°) and (A_1=10°; α_2=53°) as shown in Figure 11 and 12 respectively.
Due to the varied firing delay angles, the obtained THD without compensation is high. Thus, compensation is
required. The results show the injected waveform (IFabc) for harmonic minimization. For instance, the THD
obtained after compensation with firing delay angle of (α_1=53°; α_2=10°) and (α_1=10°; α_2=53°) is
3.03% and 2.76% respectively. This minimization in THD is achieved mainly due to injected current IFabc
which compensates the harmonic orders such as 5th, 7th, 11th, 13th, 17th, 19th etc.
IJPEDS ISSN: 2088-8694 
A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach(Rajesh. T)
233
53°; 10° 10°; 53°
Figure 11. The result for different firing delay angles
53°; 10° after	compensationof 12-
pulse converter
Figure 12. The result for different firing delay angles
10°; 53° after	compensationof 12-
pulse converter
4. CONCLUSION
This paper proposed an efficient source current detection based SAPF for a 12-Pulse Converter. The
result is evaluated based on the steady state and the dynamic performance of the proposed system. The
performance of the system has been evaluated based on the angles (α_1 and α_2) of the twelve pulse
converters. Three scenarios namely (α_1= α_2), (α_1≠ α_2), and sudden change in switching angles have
been evaluated in the simulation and the corresponding results are obtained. It is observed from the results
that during equal angle scenario, better THD is obtained based on the phase shifting of the three phase three
winding transformer used in the proposed system. However, during different angle condition at the 12 pulse
converter, the THD generated at the grid side has been minimized using proposed SAPF. The dynamic
performance of the proposed system has also been analysed by sudden variation of the 12 pulse converter
angle in which the timing response of the proposed system is observed to be significant. Thus, the proposed
system clearly satisfies the IEEE 519-1992 power quality standard.
REFERENCES
[1] M.F. McGranaghan and D.R. Mueller, “Designing harmonic filters for adjustable-speed drives to comply with
IEEE-519 harmonic limits”, IEEE Trans. Ind. Appl., vol. 35, no. 2, pp. 312–318, Mar./Apr. 1999.
[2] H. Akagi, “New trends in active filters for power conditioning”, IEEE Trans. Ind. Appl., vol. 32, no. 6, pp. 1312–
1322, Nov./Dec. 1996.
[3] Bhattacharya and C. Chakraborty, “A shunt active power filter with enhanced performance using ANN-based
predictive and adaptive controllers”, IEEE Trans. Ind. Electron., vol. 58, no. 2, pp. 421–428, Feb. 2011.
 ISSN: 2088-8694
IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234
234
[4] M. Odavic, V. Biagini, P. Zanchetta, M. Sumner, and M. Degano, “Onesample- period-ahead predictive current
control for high-performance active shunt power filters”, IET Trans. Power Electron., vol. 4, no. 4, pp. 414–423,
Apr. 2011.
[5] M.S. Hamad, M.I. Masoud, and B.W. Williams, “Medium-voltage 12-pulse converter: Output voltage harmonic
compensation using a series APF”, IEEE Trans. Ind. Electron., vol. 61, no. 1, pp. 43–52, Jan. 2014.
[6] Y. Tang, P.C. Loh, P. Wang, F.H. Choo, F. Gao, and F. Blaabjerg, “Generalized design of high performance shunt
active power filter with output LCL filter”, IEEE Trans. Ind. Electron., vol. 59, no. 3, pp. 1443– 1452, Mar. 2013.
[7] A.D. le Roux, H. du, T. Mouton, and H. Akagi, “Digital control of an integrated series active filter and diode
rectifier with voltage regulation”, IEEE Trans. Ind. Appl., vol. 39, no. 6, pp. 1814–1820, Nov./Dec. 2003.
[8] D. Li, Q. Chen, Z. Jia, and J. Ke, “A novel active power filter with fundamental magnetic flux compensation”,
IEEE Trans. Power Del., vol. 19, no. 2, pp. 799–805, Apr. 2004.
[9] A.D. le Roux, H. du, T. Mouton, and H. Akagi, “DFT-based repetitive control of a series active filter integrated
with a 12-pulse diode rectifier”, IEEE Trans. Power Electron., vol. 24, no. 6, pp. 1515–1521, Jun. 2009.
[10] Luo, C. Tang, and Z. K. Shuai, “A novel three-phase hybrid active power filter with a series resonance circuit tuned
at the fundamental frequency”, IEEE Trans. Ind. Electron., vol. 56, no. 7, pp. 2431–2440, Jul. 2009.
[11] H. Akagi and R. Kondo, “A transformerless hybrid active filter using a three-level pulsewidth modulation (PWM)
converter for a mediumvoltage motor drive”, IEEE Trans. Power Electron., vol. 25, no. 6, pp. 1365–1374, Jun.
2010.
[12] H. Akagi and K. Isozaki, “A hybrid active filter for a three-phase 12-pulse diode rectifier used as the front end of a
medium-voltage motor drive”, IEEE Trans. Power Electron., vol. 27, no. 1, pp. 69–77, Jan. 2012.
[13] V. Verma, B. Singh, A. Chandra, and K. Al-Haddad, “Power conditioner for variable-frequency drives in offshore
oil fields”, IEEE Trans. Ind. Appl., vol. 46, no. 2, pp. 731–739, Mar./Apr. 2010.
[14] Wu, High-Power Converters and AC Drives. Hoboken, NJ, USA: Wiley, Mar. 2006.
[15] M.S. Hamad, M.I. Masoud, B.W. Williams, and S. Finney, “Medium voltage 12-pulse converter: Ac side
compensation using a shunt active power filter in a novel front end transformer configuration”, IET Trans. Power
Electron., vol. 5, no. 8, pp. 1315–1323, Sep. 2012.

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A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach

  • 1. International Journal of Power Electronics and Drive System (IJPEDS) Vol. 7, No. 1, March 2016, pp. 225~234 ISSN: 2088-8694  225 Journal homepage: http://iaesjournal.com/online/index.php/IJPEDS A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach Rajesh T*, Nirmalkumar A ** * Department of Electrical and Electronics Engineering, INFO Institute of Engineering, Kovilpalayam, Coimbatore, Tamil Nadu, India ** Karpagam College of Engineering, Coimbatore, Tamil Nadu, India Article Info ABSTRACT Article history: Received Oct 14, 2015 Revised Dec 16, 2015 Accepted Jan 10, 2016 A shunt Active Power Filter (APF) with current detection at the source side is considered as a closed-loop system from the view of the whole power distribution system, which is expected with better harmonics filtering performance compared with conventional current detection methods such as load current detection and open loop control. This paper introduces an efficient source current detection method (direct) control scheme to mitigate the grid current harmonics generated by the twelve pulse converter. The proposed system uses Control Rectifier (12 –pulse converter) which efficiently regulates the DC voltage by varying the angle of each 6 pulse converter. Moreover, the proposed system uses three winding transformer which eliminates the harmonics during equal angles switching at each six pulse converter which in turn simplifies the operation of the SAPF. The proposed system is simulated in MATLAB SIMULINK to evaluate the performance of the proposed system. Keyword: 12 –pulse converter Active power filter Control rectifier Current detection DC voltage Load current detection Open loop control Copyright © 2016 Institute of Advanced Engineering and Science. All rights reserved. Corresponding Author: Rajesh T, Department of Electrical and Electronics Engineering, INFO Institute of Engineering, Kovilpalayam, Coimbatore, Tamil Nadu, India Email: rajeshtscholar@gmail.com 1. INTRODUCTION The Solid-State power electronic converters are generally used for providing controlled power to electrical loads like personal computers; printers; heating, ventilation, and air conditioning (HVAC) systems; adjustable speed drives, elevator drive, arc furnaces and arc welders. These loads are considered as nonlinear loads because of the fact that they pull harmonic currents from the ac mains along with their active power demand. In addition, with unbalanced condition of three-phase systems, they draw neutral currents in excess. The injected harmonics, reactive power demand, imbalance, and large neutral currents pose more load on the utility power system equipment, raise the power system losses, and thus degrade the power system efficiency. Compensation techniques like passive or active power filtering (APF) are helpful in improving the line side power quality for the purpose of complying with harmonic guideline standards like IEEE 519-1992 [1]. Power quality issues can be resolved with passive filters, although, passive filters have their own demerits; which comprise of the source impedances dependency, parallel/series resonance, aging of passive components, unmanageable filter currents and reactive power that could be generated [2]. Owing to semiconductor device development, the APF tends to become a highly hopeful compensator solution [3]–[6]. Based on the installation techniques, the APF could be classified as a series APF, a hybrid APF, and a shunt APF. The series APF is always connected in series to the grid bay transformer. Along with voltage protection for loads, it could also yield good harmonics current filtering with a variety of control techniques [7]–[9]. Nonetheless, the availability of a series-connected transformer hugely increases the complexity
  • 2.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234 226 involved with design and deployment in practical applications, which reduce the use of the series APF. The hybrid APF is introduced with the thought of its economic feasibility to merge the use of an APF and a PF. By this, the capacity requirement of the APF could be reduced to a dramatic level [10]–[13]. But, for most normal voltage level condition and normal capacity requirement, the hybrid APF is still too complex to be taken into consideration. In this situation, the shunt APF is yet the most extensively employed kind to handle harmonics currents. It is directly connected in shunt between the grid source and loads, without any modification to the networks already present, which is easier for installation or cut off in the practical field. Also, the aim of the shunt APF system is to be able to balance the harmonics current from the load side, thus ensuring that there is no distortion in the current in the source side. Figure 1. The Basic Shunt Active Power Filter Architecture Figure 1 illustrates the basic Shunt active power filter architecture consisting of grid, VSI, APF and load current detection based control scheme. This conventional system makes use of the three phase diode bridge rectifier design regarded as non linear load producing unregulated output. But in case, if the industry needs a regulated output for any of the applications, this conventional system design may not be a suitable option. In addition, if the output of the uncontrolled rectifier is greater than 800 V, this system is not again appropriate. Thus, controlled rectifier will be a desired choice for handling the above mentioned scenarios. Controlled rectifiers are usually employed in high power applications, particularly at medium voltage (MV) levels because of higher reliability, robustness, lower complexity, and lesser power losses. In addition to the variable power factor, the chief disadvantage is the harmonics produces results in a power quality issue at the converter ac-side [12], [14], [15]. The basic control scheme of the shunt APF could be the load current detection kind. Hence, from the purview of the whole power distribution system and with respect to the source current being the control target, the control scheme with load current detection is always treated as an open loop system, with the control target being indirectly controlled, as shown in Figure 1. The important objective of this paper is the introduction of an efficient closed loop controlling scheme for the purpose of eliminating the grid current harmonics produced by the twelve pulse converter. 2. PROPOSED 12 –PULSE CONVERTER FOR REGULATES DC VOLTAGE BY VARYING THE ANGLES The proposed system architecture is illustrated in figure 2. It chiefly consists of 12 pulse converter made of controlled rectifier, three phase three winding transformer, active power filter and the associated control scheme. The proposed system is built with a three-winding transformer (star/tapped star/delta) and one SAPF connected to secondary taps which provides filter side voltage reduction, without the need for a high bandwidth step down transformer. This auto—transformer type configuration limits the voltage rating of the SAPF switches, thereby, increasing the switching frequency limit. This arrangement helps in mitigating the net amp-turns within the transformer window area for the current harmonic components that is generated by each 6-pulse converter, along with the net harmonics balanced by the SAPF. In order to be able to control the SAPF, a source detection control scheme has been brought into use in this work which is explained clearly in the sections below. GridLoad current Control scheme Nonlinear load Uncontrolled rectifier DC link APF VSI
  • 3. IJPEDS ISSN: 2088-8694  A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach(Rajesh. T) 227 Importance of Control Rectifier in the Proposed System The three phase fully controlled bridge converter has been probably the most extensively used power electronic converter to be employed in the medium to high power applications. Three phase circuits are preferred in the case of large power being involved. The controlled rectifier can offer controllable output dc voltage in a single unit in place of three phase autotransformer and a diode bridge rectifier. The controlled rectifier is got by substituting the diodes of the uncontrolled rectifier with thyristors. Control over the output dc voltage is got by applying a control on the conduction interval of each thyristor. This method is referred to as phase control and converters are also known as “phase controlled converters”. Significance of twelve pulse converter and three winding transformer In this presented architecture, twelve pulse converter and the three winding transformer play a significant role in the overall performance of the system. For instance, twelve-pulse configuration comprises of two sets of converters connected in series as illustrated in Figure 2. The resultant ac current is obtained by the sum of the two Fourier series of the star connection (equation 1) and delta connection transformers (equation 2): i √ I cos ω t cos 5ωt cos 7ωt cos 11ωt ⋯ . (1) i √ I cos ω t cos 5ωt cos 7ωt cos 11ωt ⋯ . (2) i 2 √ I cos ω t cos 11ωt cos 13ωt cos 23ωt … . (3) Figure 2. The proposed source current detection based SAPF Architecture The series only has the harmonics of order 12 1. The harmonic currents of orders 6 1 (With k odd), i.e. 5th, 7th, 17th, 19th, etc., circulates between the two converter transformers but does not enters the ac network. The resulting line current for the twelve-pulse rectifier is as shown in Figure 3, which is similar to a sinusoidal waveform than earlier line currents. The instantaneous dc voltage also becomes smoother with this connection. The twelve-pulse was got with a 30° phase-shift between the two secondary transformers. , , C B A 6-pulse converter Three-phase three-winding transformer Primary Secondary 6-pulse converter 3-phase supply PWM generatorCurrent Control Loop DC-voltage Regulation Control Scheme
  • 4.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234 228 Figure 3. The result line current for the twelve-pulse rectifier 2.1. Controlling Scheme of the Proposed System The intention of this work is focusing on the controlling scheme to be able to control the active power filter. The important objective is compensating the grid current. The significant operation of the controlling scheme is the elimination of the disturbances or harmonics in the grid current that is generated by the non linear load (twelve pulse converter) by means of injecting of current from APF. This way, this injection of current has to be in a controlled manner through efficient control scheme. The section below provides a discussion about the two conventional controlling methods and influenced by those conventional controlling techniques, an effective controlling scheme is proposed which is capable of overcoming the limitations of the conventional controlling techniques. 2.1.1. Conventional Controlling Schemes This section offers to discuss about the conventional controlling techniques that are regarded as the influence for the proposed controlling scheme. 1. Load current detection method 2. Open loop control method 2.1.1.1. Load Current Detection Method The control loop architecture of the conventional Load current detection method is illustrated in Figure 4. The generation of compensating signal by the load current detection method involves three control stages, which are; reference extraction, current control, and the PWM [3], [6], [11]–[13]. Figure 4. The control loop architecture of the conventional Load current detection method Where id and iq are instantaneous active and reactive currents respectively, (V And V∗ denotes the change in dc link voltage and reference dc link voltage respectively, id1h and iq1h refers to the first harmonic active current of positive sequence and harmonic reactive current of positive sequence. Owing to the feedback of load current, the delay that is produced in the reference signals and/or the original injected current delays have an effect on the APF compensation quality, particularly at times when the switching frequency is low. These kinds of controlling techniques are known as indirect methods. As a result, the compensated mains current THD can be greater than the standards allowed. Few solutions have been presented for solving a problem of this kind. Many traditional APF techniques made use of low-pass filters (LPF) for extraction of the current harmonics and classical controllers for the current control like PI or hysteresis [14]. This results in harmonic mis-cancellation because of phase shifts and reference tracking errors which in turn deteriorate filtering performance. To VSI to Transformation (Load current) (Grid voltage) LPF LPF Transform ation PWM generator ∗ PI
  • 5. IJPEDS ISSN: 2088-8694  A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach(Rajesh. T) 229 2.1.1.2. Open Loop Control Method The fundamental compensation principle of the open-loop controlled shunt SAPF for a nonlinear load is illustrated in Figure 5. By understanding the nonlinear load operating conditions, the firing delay angle, and the load current which is supposed to be ripple free, the nth harmonic current that has to be injected at the PCC can be computed. This current cancels the respective nth harmonic supply current. These favorable compensating harmonic current vectors can be decided by fixing the correct magnitudes and phase- shift angles of the harmonic contents. A Phase Locked Loop (PLL) is employed for the purpose of synchronizing the compensation process. The dc-link capacitor voltage is controlled to obtain a power balance between the filter and the mains by means of a separate control loop. It is controlled at a level just for avoiding over modulation after the addition of the harmonic modulating signals. Figure 5. The fundamental compensation principle of the open-loop controlled shunt SAPF With an aim to generalize the algorithm and accomplish current harmonic compensation on the basis of the knowledge of I , α , andα under every possible loading conditions; tables of harmonic modulating signal information are built, off-line. Two kinds of harmonic tables are needed: tables for the amplitude m and tables for the phase angles θ . These tables are utilized as look-up tables in which their data is interpolated for generating any necessary values of m and θ , which removes the selected harmonic orders as illustrated in Figure 5. To achieve the required output voltage from the 12 pulse converter, the firing delay angle of each six pulse converter has to be varied in a continuous manner. However, this offline controlling scheme is not propoer for the dynamic firing delay angle variation of the 12 pulse converter. The above mentioned factor deteriorates the overall performance of the APF in the dynamic varying condition. 2.2. Proposed Source Current Detection Method On the basis of the investigation of the aforementioned controlling schemes, the source current detection scheme has been presented. The proposed scheme provides the benefits of both the traditional load current detection and open loop control schemes and, at the same time, eliminates their limitations. The proposed control scheme is simpler in structure and does not need a harmonics extraction algorithm. The proposed control scheme is derived based on the employment of the vector resonant (VR) controller, and it is got through a series of transformations that are applied to the conventional load current detection scheme. The control scheme chiefly comprises of three parts: phase-locked loop (PLL), dc link voltage regulation, and current control loop. The PLL link is helpful for tracking the real-time phase information of grid voltage VGabc for online adjustment of the resonant frequency of resonant controllers; dc-voltage regulation is applied for maintaining the dc voltage; and the current control loop forms the core part to implement harmonics filtering. Modulating signal Loading condition , , Look-up tables Modulating signals PWM generator To VSI PLL at PCC ∗
  • 6.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234 230 Figure 6. The proposed control scheme using the employment of the vector resonant (VR) controller Also, the gain effect of pulse width modulation controlled VSI K is indicated as unity for the purpose of simplifying the analysis, with its influence in the controller taken into consideration. The line inductor is the system control plant, and it could be realized as P s 1 sL R (4) Where L and R are the equivalent inductance and resistance ofL, respectively. The current controller is necessary for the current control loop, and the VR controller is used for each control scheme that is discussed in this paper. The VR controller keeps all the advantages of the resonant controller, like efficiency in computation and zero steady-state errors for the regulation of the ac signal. Also, in comparison with the PR controller, the VR controller has an amazing feature of selectivity. As shown in [19], the expression for VR controller could be given as VR s k s s R L s nω (5) Where k is the gain of the controller, and nω is the corresponding resonant frequency. In addition to this, the VR controller the control plant takes into account, and its good selectivity renders it quite apt for the selective APF, with which the restricted device capacity could be reasonably placed for compensating the most harmful harmonics, and the potential resonance in power distribution networks could be avoided with flexibility. Selective harmonics compensation could be realized by the implementation of cascade VR controllers. VR in the current control loop. Subscript n denotes the selected harmonics order. As shown in Figure 3, VR is the superposition of each VR controller, with every controller tuned on one harmonics order. In this condition, the reference tracking ability of the current control loop in Figure 3 could be defined as i s i s P s . ∑ VR s 1 P s . ∑ VR s P s . VR s 1 P s . VR s (6) , , VSI PI PWM modulator PWM Grid Filter 12-Pulse Converter Based Non Linear Load
  • 7. IJPEDS ISSN: 2088-8694  A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach(Rajesh. T) 231 3. RESULTS AND DISCUSSIONS The performance of the proposed source current detection based SAPF for a 12-Pulse Converter is simulated in MATLAB/Simulink environment using the Sim Power-System toolbox. The result is evaluated based on the steady state and the dynamic performance of the proposed system and the achieved sinusoidal current with minimal THD obtained at the grid. Parameters such as grid voltage (VGabc), grid current (IGabc), Star connected secondary output current (ISabc), Delta connected secondary output current (IDabc), Filter current (IFabc) of the proposed system are evaluated to demonstrate its proper functioning. Moreover, Total Harmonic Distortion (THD) of grid current is analyzed for determining the power quality at grid side. 3.1. 12 – Pulse Converter Results Validation of Proposed System A1=a2=30 A1=a2= 0 Figure 7. The result for equal firing delay angle A α 30° of 12-pulse converter Figure 8. The result for equal firing delay angle A α 0° of 12-pulse converter The result obtained shows the significance of the 12-pulse converter used in the proposed system. It is clearly observed from the results that, for equal firing delay angles of each 6-pulse converter, for example (A_1=α_2=30°) as shown in Figure 7 and (A_1=α_2=0°) as shown in Figure 8. The achieved grid current IGabc waveforms without compensation for both scenarios are near sinusoidal with minimum THD. The THD obtained for the firing delay angles (A_1=α_2=30°) and (A_1=α_2=0°) is 10.89% and 6.07% respectively. This is due to fact that, 12-pulse converter reduces the harmonic orders such as 5th, 7th, 17th, 19th, etc. Hence, only limited injection by the SAPF is enough to maintain the optimal output. 3.2. Different Firing Delay Angles The experimental results obtained for each 6-pulse converter with different firing delay angles without compensation, for example (A_1=53°; α_2=10°) and (A_1=10°; α_2=53°) as shown in Figure 9 and 10 respectively. Respective Star connected secondary output current waveform (ISabc) and delta connected secondary output current waveforms (IDabc) and moreover, grid voltage VGabc is shown for both the scenarios in Figure 9(d) and Figure 10 (d). It is clearly observed from the results that, for varied firing delay angles, the obtained THD without compensation is high. For instance, the THD obtained with firing delay
  • 8.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234 232 angle of (α_1=53°; α_2=10°) and (α_1=10°; α_2=53°) is 23.28% and 20.75% respectively. This increase in THD is because of the impact of the harmonic orders such as 5th, 7th, 11th, 13th, 17th, 19th etc. 53°; 10° 10°; 53° Figure 9. The result for different firing delay angles A 53°; α 10° without compensationof 12- pulse converter Figure 10. The result for different firing delay angles A 10°; α 53° without compensationof 12- pulse converter 3.3. Evaluation of After Compensation The experimental results for each 6-pulse converter with different firing delay angles after compensation, for (A_1=53°; α_2=10°) and (A_1=10°; α_2=53°) as shown in Figure 11 and 12 respectively. Due to the varied firing delay angles, the obtained THD without compensation is high. Thus, compensation is required. The results show the injected waveform (IFabc) for harmonic minimization. For instance, the THD obtained after compensation with firing delay angle of (α_1=53°; α_2=10°) and (α_1=10°; α_2=53°) is 3.03% and 2.76% respectively. This minimization in THD is achieved mainly due to injected current IFabc which compensates the harmonic orders such as 5th, 7th, 11th, 13th, 17th, 19th etc.
  • 9. IJPEDS ISSN: 2088-8694  A Shunt Active Power Filter for 12 Pulse Converter Using Source Current Detection Approach(Rajesh. T) 233 53°; 10° 10°; 53° Figure 11. The result for different firing delay angles 53°; 10° after compensationof 12- pulse converter Figure 12. The result for different firing delay angles 10°; 53° after compensationof 12- pulse converter 4. CONCLUSION This paper proposed an efficient source current detection based SAPF for a 12-Pulse Converter. The result is evaluated based on the steady state and the dynamic performance of the proposed system. The performance of the system has been evaluated based on the angles (α_1 and α_2) of the twelve pulse converters. Three scenarios namely (α_1= α_2), (α_1≠ α_2), and sudden change in switching angles have been evaluated in the simulation and the corresponding results are obtained. It is observed from the results that during equal angle scenario, better THD is obtained based on the phase shifting of the three phase three winding transformer used in the proposed system. However, during different angle condition at the 12 pulse converter, the THD generated at the grid side has been minimized using proposed SAPF. The dynamic performance of the proposed system has also been analysed by sudden variation of the 12 pulse converter angle in which the timing response of the proposed system is observed to be significant. Thus, the proposed system clearly satisfies the IEEE 519-1992 power quality standard. REFERENCES [1] M.F. McGranaghan and D.R. Mueller, “Designing harmonic filters for adjustable-speed drives to comply with IEEE-519 harmonic limits”, IEEE Trans. Ind. Appl., vol. 35, no. 2, pp. 312–318, Mar./Apr. 1999. [2] H. Akagi, “New trends in active filters for power conditioning”, IEEE Trans. Ind. Appl., vol. 32, no. 6, pp. 1312– 1322, Nov./Dec. 1996. [3] Bhattacharya and C. Chakraborty, “A shunt active power filter with enhanced performance using ANN-based predictive and adaptive controllers”, IEEE Trans. Ind. Electron., vol. 58, no. 2, pp. 421–428, Feb. 2011.
  • 10.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 1, March 2016 : 225 – 234 234 [4] M. Odavic, V. Biagini, P. Zanchetta, M. Sumner, and M. Degano, “Onesample- period-ahead predictive current control for high-performance active shunt power filters”, IET Trans. Power Electron., vol. 4, no. 4, pp. 414–423, Apr. 2011. [5] M.S. Hamad, M.I. Masoud, and B.W. Williams, “Medium-voltage 12-pulse converter: Output voltage harmonic compensation using a series APF”, IEEE Trans. Ind. Electron., vol. 61, no. 1, pp. 43–52, Jan. 2014. [6] Y. Tang, P.C. Loh, P. Wang, F.H. Choo, F. Gao, and F. Blaabjerg, “Generalized design of high performance shunt active power filter with output LCL filter”, IEEE Trans. Ind. Electron., vol. 59, no. 3, pp. 1443– 1452, Mar. 2013. [7] A.D. le Roux, H. du, T. Mouton, and H. Akagi, “Digital control of an integrated series active filter and diode rectifier with voltage regulation”, IEEE Trans. Ind. Appl., vol. 39, no. 6, pp. 1814–1820, Nov./Dec. 2003. [8] D. Li, Q. Chen, Z. Jia, and J. Ke, “A novel active power filter with fundamental magnetic flux compensation”, IEEE Trans. Power Del., vol. 19, no. 2, pp. 799–805, Apr. 2004. [9] A.D. le Roux, H. du, T. Mouton, and H. Akagi, “DFT-based repetitive control of a series active filter integrated with a 12-pulse diode rectifier”, IEEE Trans. Power Electron., vol. 24, no. 6, pp. 1515–1521, Jun. 2009. [10] Luo, C. Tang, and Z. K. Shuai, “A novel three-phase hybrid active power filter with a series resonance circuit tuned at the fundamental frequency”, IEEE Trans. Ind. Electron., vol. 56, no. 7, pp. 2431–2440, Jul. 2009. [11] H. Akagi and R. Kondo, “A transformerless hybrid active filter using a three-level pulsewidth modulation (PWM) converter for a mediumvoltage motor drive”, IEEE Trans. Power Electron., vol. 25, no. 6, pp. 1365–1374, Jun. 2010. [12] H. Akagi and K. Isozaki, “A hybrid active filter for a three-phase 12-pulse diode rectifier used as the front end of a medium-voltage motor drive”, IEEE Trans. Power Electron., vol. 27, no. 1, pp. 69–77, Jan. 2012. [13] V. Verma, B. Singh, A. Chandra, and K. Al-Haddad, “Power conditioner for variable-frequency drives in offshore oil fields”, IEEE Trans. Ind. Appl., vol. 46, no. 2, pp. 731–739, Mar./Apr. 2010. [14] Wu, High-Power Converters and AC Drives. Hoboken, NJ, USA: Wiley, Mar. 2006. [15] M.S. Hamad, M.I. Masoud, B.W. Williams, and S. Finney, “Medium voltage 12-pulse converter: Ac side compensation using a shunt active power filter in a novel front end transformer configuration”, IET Trans. Power Electron., vol. 5, no. 8, pp. 1315–1323, Sep. 2012.