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International Journal of Advanced Research in Engineering and Technology
(IJARET)
Volume 7, Issue 2, March-April 2016, pp. 91–100, Article ID: IJARET_07_02_009
Available online at
http://www.iaeme.com/IJARET/issues.asp?JType=IJARET&VType=7&IType=2
Journal Impact Factor (2016): 8.8297 (Calculated by GISI) www.jifactor.com
ISSN Print: 0976-6480 and ISSN Online: 0976-6499
© IAEME Publication
___________________________________________________________________________
LOAD BALANCING AND POWER FACTOR
CORRECTION FOR MULTIPHASE POWER
SYSTEMS
V. K. Tripathi
Department of Electrical Engineering
SHIATS, Allahabad, Uttar Pradesh
Prof. (Col.) G. Singh
CSED
SHIATS, Allahabad, Uttar Pradesh
ABSTRACT
In recent years the area of multi-phase (phase order more than three)
machines is popular. A multi-phase source may be derived from transformer
connection (3- phase to 4-phase) or by DC link 4-phase inverters. There are
problem of unbalance, harmonic distortion and poor power factor operation.
This paper proposes the supply side load balancing and power factor
correction .The proposed compensation scheme uses the shunt current source
compensation whose instantaneous values are determined by the
instantaneous symmetrical component theory. An ideal compensator in place
of physical realization of the compensator has been proposed in form of a
current controlled voltage source inverter. The compensation schemes
developed in the paper are tested for their validity on 4-phase (4-wire & 5-
wire) circuits through extensive simulations.
Index Terms: Multi-Phase, Power Factor Correction, Compensator, Load
Balancing
Cite this Article: V. K. Tripathi and Prof. (Col.) G.Singh. Load Balancing
and Power Factor Correction for Multiphase Power Systems. International
Journal of Advanced Research in Engineering and Technology, 7(2), 2016, pp.
91–100.
http://www.iaeme.com/IJARET/issues.asp?JType=IJARET&VType=7&IType=2
V. K. Tripathi and Prof. (Col.) G.Singh
http://www.iaeme.com/IJARET/index.asp 92 editor@iaeme.com
1. INTRODUCTION
Multi-phase Power systems have several inherent benefits such as reduced torque
pulsation, harmonic content and current per phase without increasing the voltage per
phase, higher systems higher reliability and increased power in the same frame as
compared to their three-phase counterpart. So Multi-phase inverter fed induction
motor drives (especially 4-phase) are suitable for high power ratings and other
specialized applications. However the use of such multi drives and devices may be
effected by phase outages & unbalanced as well as nonlinear loading. Such conditions
may lead to many undesirable effects on the supply system such as additional losses
in connecting lines and interfacing devices, oscillatory torques in ac machines,
increased ripple in rectifiers, malfunctioning in sensitive equipments, harmonic and
excessive neutral currents etc. It is therefore desired to have the balanced power
system operation with minimum lower order harmonics. A number of methods have
been evolved for the compensation of harmonics and unbalances for the conventional
three phase systems. Generally These methods are based on the instantaneous reactive
power theory , theory of symmetrical components , and reference frame theory
Utilizing these theoretical concepts, techniques have been developed for load
balancing and power factor correction .This paper addresses the problem of balancing
of an unbalanced 4-phase (Multiphase) load and power factor correction on supply
side. The proposed compensation methods have been verified by simulation studies.
2. COMPENSATION SYSTEM
It is assumed that an ideal voltage source is connected to an arbitrary load ZL, drawing
unbalanced current from the source. In Order to make the source currents balanced, an
external controlled current source called compensator is proposed to be connected to
the load as shown in Fig.1.The point of connection of compensator to power system is
called point of common connection (PCC). The proposed compensation scheme can
be applied to both four-phase four-wire and four-phase five-wire power system. In
four-phase four-wire star connected load, the common point of the load ‘n’ is isolated
from ‘N’, the common point of source. On the other hand, in four-phase five-wire
system, the neutral point is formed by connecting the nodes ‘n’ and ‘N’ and is also
connected to the compensator at its common point n as shown in fig(1).This has the
advantage that the compensator currents ica, icb, icc & icd are currents in independent
circuits, and each phase of the compensator can supply currents independent of the
other three phases.
Figure 1 Compensation scheme for 4-phase star connected load.
Load Balancing and Power Factor Correction for Multiphase Power Systems
http://www.iaeme.com/IJARET/index.asp 93 editor@iaeme.com
3. INSTANTANEOUS SYMMETRICAL COMPONENTS THEORY
Following the unbalanced four phasors of a four-phase system can be resolved into
the four component systems of balanced phasors known as:
 The zero sequence system (zero phase differences);
 First- (positive) sequence system (four phasors are displaced 90 deg. relative to each
other).
 The second-sequence system (two phasors are displaced 180 deg. relative to each
other, each representing two phases, constituting two 2-phase zero sequences in
opposition);
 Third-(negative) sequence systems (sequence in the opposite sense of rotation to that
of the first sequence system)
The positive sequence components of balanced four phase currents Ial, Ib1, Ic1, Id1
have original phase sequence like the original unbalanced four-phase currents. These
other three sets of components are shown in Fig. 2.below.
(a) Zero sequence system
(b) First (positive sequence)system
(c) Second sequence system
Iao
Ibo
Ico
Ido
Id1
Ia1
Ib1Ic1
V. K. Tripathi and Prof. (Col.) G.Singh
http://www.iaeme.com/IJARET/index.asp 94 editor@iaeme.com
(d) Third (Negative sequence) system
Fig. 2 Symmetrical Components of Four-Phase System As the original
unbalanced four-phase phasors are resolved into four components, the components
when they are added yield the original phasors. Therefore











0321
0321
0321
0321
ddddd
ccccc
bbbbb
aaaaa
IIIII
IIIII
IIIII
IIIII
(1)
A. Four phase operator m
Now let the four phase complex operator m be defined as, 0.10exp 2/
jj

Figure 3 phasor diagram and the various power of operator m.
Some of the properties of operator 'm' are summarized in equation. (2)











01
0.102701
0.011801
0.10901
32
03
02
0
mmm
Jm
Jm
Jm
(2)
m2
1
m
m3
Load Balancing and Power Factor Correction for Multiphase Power Systems
http://www.iaeme.com/IJARET/index.asp 95 editor@iaeme.com
B. Transformation
The symmetrical components of a four phase system may be represented in matrix
form by equation. (3)





































3
2
1
0
321
22
123
1
11
1
1111
Ia
Ia
Ia
Ia
mmm
mm
mmm
Id
Ic
Ib
Ia
(3)
The inverse relationship of equation (3) may be written as





































Id
Ic
Ib
Ia
mmm
mm
mmm
Ia
Ia
Ia
Ia
23
22
32
3
2
1
0
1
11
1
1111
4
1 (4)
With the conventional rotation of current vectors in counter clockwise direction, the
instantaneous value of the currents can be expressed as follows.





































3
2
1
0
321
22
123
1
11
1
1111
Ia
Ia
Ia
Ia
mmm
mm
mmm
Id
Ic
Ib
Ia
(5)
The vectors ia1 and ia3 are complex conjugate to each other and ia0 is a real quantity.
The neutral current -
dcban iiiii  will be non zero if instantaneous current phasors are unbalanced and is
also equal to 4ia0.
The instantaneous symmetrical component ofvandvv aaaa 32,1,0  phase voltage av
can be written in term of dcba vvvv ,,, as following equation (6)





































d
c
b
a
a
a
a
a
v
v
v
v
mmm
mm
mmm
v
v
v
223
22
32
3
2
1
0
1
11
1
1111
4
1

(6)
4. CALCULATION OF COMPENSATOR CURRENTS
The Compensator current is calculated on the basis of instantaneous symmetrical
component analysis of the load current. An explicit relation for the reference current
is derived in this section by applying multi-phase instantaneous power symmetrical
component transformation. A compensated source will have balanced supply currents
and therefore its zero sequence components will be zero. That is,
0 sdscsbsa iiii (7)
V. K. Tripathi and Prof. (Col.) G.Singh
http://www.iaeme.com/IJARET/index.asp 96 editor@iaeme.com
The balanced phase currents at desire power factor angle  can be translated with the
help of (5) and (6) into another equation (8)
 
  

sdscsbsa
sdscsbsa
imimmii
vmvmmvV
32
32
(8)
The instantaneous power in a 4-phase 5-wire system is given by-
lavgsdsdscscsbsbsasa piviViViV  (9)
Solving (8), by taking 2
J
em 
We obtain -
)(2 BA (10)
Where, sbsasbsa iJiBJVVA  , taking tangent on both sides of (10) the
following relation is obtained.
sbsbsasa
sbsasasb
iViV
iViV


 (11)
Where 



 2tan 
Finally;
 
 
 
  
























lavg
sbsa
sasb
ldcd
lavg
sbsa
sbsa
lccc
lavg
sbsa
sasb
lbcb
lavg
sbsa
sbsa
laca
P
VV
VV
ii
P
VV
VV
ii
P
VV
VV
ii
P
VV
VV
ii
22
22
22
22
2
2
2
2




(12)
5. SIMULATION RESULTS
The proposed compensation scheme for four-phase system has been verified by
simulation. In this section, the simulation results will be presented and discussed.
A. Four-phase five wire system
The system shown in Fig.1 has the following specifications. The voltages
 dcbaivsi ,,, and impedances  ),,, dcbaZi  are given below-
)13()2/*100sin(25.320 itvsi   3,2,1,0
i Corresponds to phase a, b, c, d
respectively
0405,1810
1910,1210
jZjZ
jZjZ
dc
ba


(14)
Load Balancing and Power Factor Correction for Multiphase Power Systems
http://www.iaeme.com/IJARET/index.asp 97 editor@iaeme.com
In the simulation results, the system works with unbalanced load for one cycle
(0.03 sec) and runs for another five cycle (0.02 sec) with the proposed compensators.
It can be seen from Fig.4 (b) and Fig. 4 (c) that the source currents  ),,,( dcbapisp 
and load currents (  dcbapilp ,,, ) are equal and unbalanced When Compensator is
off currents (icp(p=a,b,c,d)) become unbalanced accordingly as shown in Fig.4(d).
Figure 4 4-phase 5-wire supply system with and without compensator
The instantaneous powers (source & load powers) and neutral currents (source &
load neutral currents) are plotted in Fig. 5. It can be seen from Fig. 5(a) that before
compensation, that is, when compensator is switched off, source power ( Ps) and load
power (Pl) are equal in magnitude and oscillating in nature due to unbalance in load
currents. But after compensation when compensator is turned on the oscillating
component of power in source attains a steady state value as can be seen from Fig. 5
(a) while load power is oscillating in nature as shown in Fig. 5 (a). The power
developed in the compensator (Pc) during its presence is also found unbalanced and
shown in Fig. 5(c).Moreover, the source neutral current ( isN) attains zero value when
the compensator is turned on and can be seen from Fig. 5(b) as it balances the source
currents. It can thus be inferred that the sum of the instantaneous compensator
currents is equal to load neutral current (i l n).
Figure 5 variation of power and neutral current for 4-phase 5- wire supply system
The variation of co-phasors-voltage and currents shows unity power factor
operation with compensator as it is evident from Fig. 6 It can be seen from (18) that
impedances are unbalanced and have reactive elements, but the currents are not only
balanced but also operate at unity power factor with compensator
V. K. Tripathi and Prof. (Col.) G.Singh
http://www.iaeme.com/IJARET/index.asp 98 editor@iaeme.com
Figure 6 (a)-(d) (1:10) scaled source voltage (solid line) source currents (dashed line) load
currents (hard solid line) 5- wire supply system.
B. Load compensation for phase outages
The multiphase loads like motor capability to operate with phase outages and it has
degraded performance source sees an unbalanced operation and therefore other loads
connected to such a source get affected. The proposed Compensator can be used for
load compensation for phase outages satisfactory. The results are shown in Fig.7 to
Fig.8
Figure 7 Variation of load currents, source currents and compensator currents when two
phase (a, b) are out (from load side) from 4-phase 5-wire system
Figure 8 Variation of power and neutral current for the phase outage (a ,b) of load for 4-
phase 5-wire supply system
Load Balancing and Power Factor Correction for Multiphase Power Systems
http://www.iaeme.com/IJARET/index.asp 99 editor@iaeme.com
It is found that from fig (7) and fig (8) that the source currents and power are
balanced When Compensator is on.
6. CONCLUSION
A method for load balancing and power factor correction on source side for 4-phase
(multiphase) load circuit is Proposed In this paper The proposed scheme has been
found to be suitable for unbalanced loading and phase outage source voltages, load
currents, source currents, neutral currents and compensator currents has been
observed during non-compensating and compensating period. The variations of the
load, source and compensator powers are analyzed.
It can be concluded that 4-phase (multi-phase) system equipped with multi-phase
compensator can work with phase outages and unbalanced loading.
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Description and theoretical considerations, IEEE PAS-102, no.1 pp. 47-53,
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[2] E. A. Kiligshim and C.M. Ong, High phase order Induction motors-Part-II-
Experimental results, IEEE PAS- 102, no.1, pp.54-59, 1983
[3] Y. Zhao, and T.A. Lipo, Modelling and control of multiphase induction
machine with structural unbalance, Part- I-Machine modeling and multi-
dimensional current regulation, IEEE Trans, Energy conversion, EC-11, no.
3, pp. 570-577, 1996.
[4] H. A. Toliyat and H. Xu, A novel direct torque control (DTC) method for
five phase induction machine Proc. Applied Power Electronics conference &
Symposium (APEC)-2000, Annual IEEE Conf., pp.162-168, 2000.
[5] C. B. Jacobina, C. César de Azevedo, A. M. N. Lima, and L. A. Ribeiro,
Online estimation of the stator resistance and leakage inductance of a four-
phase induction machine drive, IEEE Trans. On Power Electronics, vol. 19,
no. 1, pp. 10-15, 2004.
[6] J.Apsley and S. Williamson, Analysis of multiphase induction machine with
winding faults, IEEE Transactions on industry applications, vol. 42, no.3, pp.
465-472, 2006.
[7] H. Akagi,Y. Kanazawa, K. Fugita and A. Nabe, Generalized theory of
instantaneous reactive power and its application, Electrical Engg. in Japan,
vol. 103, no.4, pp. 58-66, 1983.
[8] H. Akagi, Y. Kanazawa and A. Nabe, Instantaneous reactive power
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components, IEEE Trans. Ind. Appl., vol. 1A-20, no.3, pp. 625-630, 1984.
[9] H, Akagi, A. Nabe and S. Atosh, Control strategy of active power filters
using multi voltage-source PWM converter, IEEE Trans. Ind. Appl. vol.1A-
22, no.3, pp. 460-465, 1986
[10] M. Z. Elsadek, Balancing of unbalanced loads using static var compensators,
Electr. .Pow. Syst. Res., (12), pp. 137- 148, 1987.
[11] H. Watanabe, R. M. Stephan and M. Aredes, New concepts of instantaneous
active and reactive powers in electrical sy|stems with generic loads, IEEE
Trans. On Power Delivery, vol. 8, no. 2, pp. 697-703, 1993.
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balancing problems, Proc. , IEEE, IECON, 428-433, 1994
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[13] M. Adres and E.H. Watana, New control algorithms for series and shunt
three-phase four wire active power filters, IEEE Trans. Power Delivery, vol.,
10, no. 3, pp.1649-1656, 1995
[14] Peng and J.S. Lai, Generalized instantaneous reactive power theory for three-
phase power systems, IEEE Trans. Instrumentation and measurement, vol.
45, no.1, pp. 293- 297, 1996.
[15] F. Z. Peng, G.W. Ott, Jr., and D.J. Adams, Harmonic and reactive power
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[16] P. Verdelho G.D. Marques, A neutral current electronics compensator, IEEE,
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[17] V. Cardenas, N. Vazquez, C. Hernandes, S. orta, Analysis and design of a
three-phase sliding mode controller for a shunt active power filter, IEEE
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LOAD BALANCING AND POWER FACTOR CORRECTION FOR MULTIPHASE POWER

  • 1. http://www.iaeme.com/IJARET/index.asp 91 editor@iaeme.com International Journal of Advanced Research in Engineering and Technology (IJARET) Volume 7, Issue 2, March-April 2016, pp. 91–100, Article ID: IJARET_07_02_009 Available online at http://www.iaeme.com/IJARET/issues.asp?JType=IJARET&VType=7&IType=2 Journal Impact Factor (2016): 8.8297 (Calculated by GISI) www.jifactor.com ISSN Print: 0976-6480 and ISSN Online: 0976-6499 © IAEME Publication ___________________________________________________________________________ LOAD BALANCING AND POWER FACTOR CORRECTION FOR MULTIPHASE POWER SYSTEMS V. K. Tripathi Department of Electrical Engineering SHIATS, Allahabad, Uttar Pradesh Prof. (Col.) G. Singh CSED SHIATS, Allahabad, Uttar Pradesh ABSTRACT In recent years the area of multi-phase (phase order more than three) machines is popular. A multi-phase source may be derived from transformer connection (3- phase to 4-phase) or by DC link 4-phase inverters. There are problem of unbalance, harmonic distortion and poor power factor operation. This paper proposes the supply side load balancing and power factor correction .The proposed compensation scheme uses the shunt current source compensation whose instantaneous values are determined by the instantaneous symmetrical component theory. An ideal compensator in place of physical realization of the compensator has been proposed in form of a current controlled voltage source inverter. The compensation schemes developed in the paper are tested for their validity on 4-phase (4-wire & 5- wire) circuits through extensive simulations. Index Terms: Multi-Phase, Power Factor Correction, Compensator, Load Balancing Cite this Article: V. K. Tripathi and Prof. (Col.) G.Singh. Load Balancing and Power Factor Correction for Multiphase Power Systems. International Journal of Advanced Research in Engineering and Technology, 7(2), 2016, pp. 91–100. http://www.iaeme.com/IJARET/issues.asp?JType=IJARET&VType=7&IType=2
  • 2. V. K. Tripathi and Prof. (Col.) G.Singh http://www.iaeme.com/IJARET/index.asp 92 editor@iaeme.com 1. INTRODUCTION Multi-phase Power systems have several inherent benefits such as reduced torque pulsation, harmonic content and current per phase without increasing the voltage per phase, higher systems higher reliability and increased power in the same frame as compared to their three-phase counterpart. So Multi-phase inverter fed induction motor drives (especially 4-phase) are suitable for high power ratings and other specialized applications. However the use of such multi drives and devices may be effected by phase outages & unbalanced as well as nonlinear loading. Such conditions may lead to many undesirable effects on the supply system such as additional losses in connecting lines and interfacing devices, oscillatory torques in ac machines, increased ripple in rectifiers, malfunctioning in sensitive equipments, harmonic and excessive neutral currents etc. It is therefore desired to have the balanced power system operation with minimum lower order harmonics. A number of methods have been evolved for the compensation of harmonics and unbalances for the conventional three phase systems. Generally These methods are based on the instantaneous reactive power theory , theory of symmetrical components , and reference frame theory Utilizing these theoretical concepts, techniques have been developed for load balancing and power factor correction .This paper addresses the problem of balancing of an unbalanced 4-phase (Multiphase) load and power factor correction on supply side. The proposed compensation methods have been verified by simulation studies. 2. COMPENSATION SYSTEM It is assumed that an ideal voltage source is connected to an arbitrary load ZL, drawing unbalanced current from the source. In Order to make the source currents balanced, an external controlled current source called compensator is proposed to be connected to the load as shown in Fig.1.The point of connection of compensator to power system is called point of common connection (PCC). The proposed compensation scheme can be applied to both four-phase four-wire and four-phase five-wire power system. In four-phase four-wire star connected load, the common point of the load ‘n’ is isolated from ‘N’, the common point of source. On the other hand, in four-phase five-wire system, the neutral point is formed by connecting the nodes ‘n’ and ‘N’ and is also connected to the compensator at its common point n as shown in fig(1).This has the advantage that the compensator currents ica, icb, icc & icd are currents in independent circuits, and each phase of the compensator can supply currents independent of the other three phases. Figure 1 Compensation scheme for 4-phase star connected load.
  • 3. Load Balancing and Power Factor Correction for Multiphase Power Systems http://www.iaeme.com/IJARET/index.asp 93 editor@iaeme.com 3. INSTANTANEOUS SYMMETRICAL COMPONENTS THEORY Following the unbalanced four phasors of a four-phase system can be resolved into the four component systems of balanced phasors known as:  The zero sequence system (zero phase differences);  First- (positive) sequence system (four phasors are displaced 90 deg. relative to each other).  The second-sequence system (two phasors are displaced 180 deg. relative to each other, each representing two phases, constituting two 2-phase zero sequences in opposition);  Third-(negative) sequence systems (sequence in the opposite sense of rotation to that of the first sequence system) The positive sequence components of balanced four phase currents Ial, Ib1, Ic1, Id1 have original phase sequence like the original unbalanced four-phase currents. These other three sets of components are shown in Fig. 2.below. (a) Zero sequence system (b) First (positive sequence)system (c) Second sequence system Iao Ibo Ico Ido Id1 Ia1 Ib1Ic1
  • 4. V. K. Tripathi and Prof. (Col.) G.Singh http://www.iaeme.com/IJARET/index.asp 94 editor@iaeme.com (d) Third (Negative sequence) system Fig. 2 Symmetrical Components of Four-Phase System As the original unbalanced four-phase phasors are resolved into four components, the components when they are added yield the original phasors. Therefore            0321 0321 0321 0321 ddddd ccccc bbbbb aaaaa IIIII IIIII IIIII IIIII (1) A. Four phase operator m Now let the four phase complex operator m be defined as, 0.10exp 2/ jj  Figure 3 phasor diagram and the various power of operator m. Some of the properties of operator 'm' are summarized in equation. (2)            01 0.102701 0.011801 0.10901 32 03 02 0 mmm Jm Jm Jm (2) m2 1 m m3
  • 5. Load Balancing and Power Factor Correction for Multiphase Power Systems http://www.iaeme.com/IJARET/index.asp 95 editor@iaeme.com B. Transformation The symmetrical components of a four phase system may be represented in matrix form by equation. (3)                                      3 2 1 0 321 22 123 1 11 1 1111 Ia Ia Ia Ia mmm mm mmm Id Ic Ib Ia (3) The inverse relationship of equation (3) may be written as                                      Id Ic Ib Ia mmm mm mmm Ia Ia Ia Ia 23 22 32 3 2 1 0 1 11 1 1111 4 1 (4) With the conventional rotation of current vectors in counter clockwise direction, the instantaneous value of the currents can be expressed as follows.                                      3 2 1 0 321 22 123 1 11 1 1111 Ia Ia Ia Ia mmm mm mmm Id Ic Ib Ia (5) The vectors ia1 and ia3 are complex conjugate to each other and ia0 is a real quantity. The neutral current - dcban iiiii  will be non zero if instantaneous current phasors are unbalanced and is also equal to 4ia0. The instantaneous symmetrical component ofvandvv aaaa 32,1,0  phase voltage av can be written in term of dcba vvvv ,,, as following equation (6)                                      d c b a a a a a v v v v mmm mm mmm v v v 223 22 32 3 2 1 0 1 11 1 1111 4 1  (6) 4. CALCULATION OF COMPENSATOR CURRENTS The Compensator current is calculated on the basis of instantaneous symmetrical component analysis of the load current. An explicit relation for the reference current is derived in this section by applying multi-phase instantaneous power symmetrical component transformation. A compensated source will have balanced supply currents and therefore its zero sequence components will be zero. That is, 0 sdscsbsa iiii (7)
  • 6. V. K. Tripathi and Prof. (Col.) G.Singh http://www.iaeme.com/IJARET/index.asp 96 editor@iaeme.com The balanced phase currents at desire power factor angle  can be translated with the help of (5) and (6) into another equation (8)       sdscsbsa sdscsbsa imimmii vmvmmvV 32 32 (8) The instantaneous power in a 4-phase 5-wire system is given by- lavgsdsdscscsbsbsasa piviViViV  (9) Solving (8), by taking 2 J em  We obtain - )(2 BA (10) Where, sbsasbsa iJiBJVVA  , taking tangent on both sides of (10) the following relation is obtained. sbsbsasa sbsasasb iViV iViV    (11) Where      2tan  Finally;                                  lavg sbsa sasb ldcd lavg sbsa sbsa lccc lavg sbsa sasb lbcb lavg sbsa sbsa laca P VV VV ii P VV VV ii P VV VV ii P VV VV ii 22 22 22 22 2 2 2 2     (12) 5. SIMULATION RESULTS The proposed compensation scheme for four-phase system has been verified by simulation. In this section, the simulation results will be presented and discussed. A. Four-phase five wire system The system shown in Fig.1 has the following specifications. The voltages  dcbaivsi ,,, and impedances  ),,, dcbaZi  are given below- )13()2/*100sin(25.320 itvsi   3,2,1,0 i Corresponds to phase a, b, c, d respectively 0405,1810 1910,1210 jZjZ jZjZ dc ba   (14)
  • 7. Load Balancing and Power Factor Correction for Multiphase Power Systems http://www.iaeme.com/IJARET/index.asp 97 editor@iaeme.com In the simulation results, the system works with unbalanced load for one cycle (0.03 sec) and runs for another five cycle (0.02 sec) with the proposed compensators. It can be seen from Fig.4 (b) and Fig. 4 (c) that the source currents  ),,,( dcbapisp  and load currents (  dcbapilp ,,, ) are equal and unbalanced When Compensator is off currents (icp(p=a,b,c,d)) become unbalanced accordingly as shown in Fig.4(d). Figure 4 4-phase 5-wire supply system with and without compensator The instantaneous powers (source & load powers) and neutral currents (source & load neutral currents) are plotted in Fig. 5. It can be seen from Fig. 5(a) that before compensation, that is, when compensator is switched off, source power ( Ps) and load power (Pl) are equal in magnitude and oscillating in nature due to unbalance in load currents. But after compensation when compensator is turned on the oscillating component of power in source attains a steady state value as can be seen from Fig. 5 (a) while load power is oscillating in nature as shown in Fig. 5 (a). The power developed in the compensator (Pc) during its presence is also found unbalanced and shown in Fig. 5(c).Moreover, the source neutral current ( isN) attains zero value when the compensator is turned on and can be seen from Fig. 5(b) as it balances the source currents. It can thus be inferred that the sum of the instantaneous compensator currents is equal to load neutral current (i l n). Figure 5 variation of power and neutral current for 4-phase 5- wire supply system The variation of co-phasors-voltage and currents shows unity power factor operation with compensator as it is evident from Fig. 6 It can be seen from (18) that impedances are unbalanced and have reactive elements, but the currents are not only balanced but also operate at unity power factor with compensator
  • 8. V. K. Tripathi and Prof. (Col.) G.Singh http://www.iaeme.com/IJARET/index.asp 98 editor@iaeme.com Figure 6 (a)-(d) (1:10) scaled source voltage (solid line) source currents (dashed line) load currents (hard solid line) 5- wire supply system. B. Load compensation for phase outages The multiphase loads like motor capability to operate with phase outages and it has degraded performance source sees an unbalanced operation and therefore other loads connected to such a source get affected. The proposed Compensator can be used for load compensation for phase outages satisfactory. The results are shown in Fig.7 to Fig.8 Figure 7 Variation of load currents, source currents and compensator currents when two phase (a, b) are out (from load side) from 4-phase 5-wire system Figure 8 Variation of power and neutral current for the phase outage (a ,b) of load for 4- phase 5-wire supply system
  • 9. Load Balancing and Power Factor Correction for Multiphase Power Systems http://www.iaeme.com/IJARET/index.asp 99 editor@iaeme.com It is found that from fig (7) and fig (8) that the source currents and power are balanced When Compensator is on. 6. CONCLUSION A method for load balancing and power factor correction on source side for 4-phase (multiphase) load circuit is Proposed In this paper The proposed scheme has been found to be suitable for unbalanced loading and phase outage source voltages, load currents, source currents, neutral currents and compensator currents has been observed during non-compensating and compensating period. The variations of the load, source and compensator powers are analyzed. It can be concluded that 4-phase (multi-phase) system equipped with multi-phase compensator can work with phase outages and unbalanced loading. REFERENCES [1] E. A. Kiligshim and C.M. Ong, High phase order induction motors- Part-I- Description and theoretical considerations, IEEE PAS-102, no.1 pp. 47-53, 1983 [2] E. A. Kiligshim and C.M. Ong, High phase order Induction motors-Part-II- Experimental results, IEEE PAS- 102, no.1, pp.54-59, 1983 [3] Y. Zhao, and T.A. Lipo, Modelling and control of multiphase induction machine with structural unbalance, Part- I-Machine modeling and multi- dimensional current regulation, IEEE Trans, Energy conversion, EC-11, no. 3, pp. 570-577, 1996. [4] H. A. Toliyat and H. Xu, A novel direct torque control (DTC) method for five phase induction machine Proc. Applied Power Electronics conference & Symposium (APEC)-2000, Annual IEEE Conf., pp.162-168, 2000. [5] C. B. Jacobina, C. César de Azevedo, A. M. N. Lima, and L. A. Ribeiro, Online estimation of the stator resistance and leakage inductance of a four- phase induction machine drive, IEEE Trans. On Power Electronics, vol. 19, no. 1, pp. 10-15, 2004. [6] J.Apsley and S. Williamson, Analysis of multiphase induction machine with winding faults, IEEE Transactions on industry applications, vol. 42, no.3, pp. 465-472, 2006. [7] H. Akagi,Y. Kanazawa, K. Fugita and A. Nabe, Generalized theory of instantaneous reactive power and its application, Electrical Engg. in Japan, vol. 103, no.4, pp. 58-66, 1983. [8] H. Akagi, Y. Kanazawa and A. Nabe, Instantaneous reactive power compensators comparing switching devices without energy storage components, IEEE Trans. Ind. Appl., vol. 1A-20, no.3, pp. 625-630, 1984. [9] H, Akagi, A. Nabe and S. Atosh, Control strategy of active power filters using multi voltage-source PWM converter, IEEE Trans. Ind. Appl. vol.1A- 22, no.3, pp. 460-465, 1986 [10] M. Z. Elsadek, Balancing of unbalanced loads using static var compensators, Electr. .Pow. Syst. Res., (12), pp. 137- 148, 1987. [11] H. Watanabe, R. M. Stephan and M. Aredes, New concepts of instantaneous active and reactive powers in electrical sy|stems with generic loads, IEEE Trans. On Power Delivery, vol. 8, no. 2, pp. 697-703, 1993. [12] A. Kern and G. Schroder, A novel approach to power factor control and balancing problems, Proc. , IEEE, IECON, 428-433, 1994
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