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Indonesian Journal of Electrical Engineering and Computer Science
Vol. 5, No. 2, February 2017, pp. 309 ~ 316
DOI: 10.11591/ijeecs.v5.i2.pp309-316  309
Received September 2, 2016; Revised November 25, 2016; Accepted December 21, 2016
Comparative Study on the Effectiveness of UPFC and
TCSC for Increasing Power Transfer Capability
Applied to Non-linear Load Models
S. Ali Al-Mawsawi
Department of Electrical and Electronics Engineering, College of engineering, University of Bahrain,
P. O. Box 32038, Isa Town, Kingdom of Bahrain
Corresponding author, e-mail: aalmossawi@uob.edu.bh
Abstract
In recent years, studies have been investigated the effectiveness of UPFC and TCSC in
increasing power transfer capability. However, the effectiveness of these FACTS devices in increasing
power transfer capability when the load is non-linear has not been established in a comparative study
yet. This paper will explore the steady-state performance of the UPFC and TCSC as impedance
compensation models. The effectiveness of both FACTS devices are investigated when they are
installed in multi-machine systems with different non-linear load models. Simulation results demonstrate
that, upon installing UPFC, more active and reactive powers are received at the sending end bus for
different types of non-linear load models. In addition, both active and reactive powers are more sensitive
in changing the modulation index of the converters. Furthermore, both the active and reactive powers are
less sensitive to the non-linearity of the load model type. However, active and reactive powers in case of
installing TCSC are only sensitive in changing the firing angle (α) when it is between 90º to 110º.
Therefore, results from this study clearly encourage the effectiveness of UPFC in comparison to TSCS in
terms of increasing power transfer capability applied to non-linear load models.
Keywords: UPFC, TCSC, PWM, Firing Angle, Non-Linear Load Models
Copyright © 2017 Institute of Advanced Engineering and Science. All rights reserved.
1. Introduction
In the late 1980s, the Electric Power Research Institute (EPRI) formulated the vision of
the Flexible AC Transmission Systems (FACTS) in which various power-electronics based
controllers regulate power flow and transmission voltage and mitigate dynamic disturbances.
Generally, the main objectives of FACTS are to increase the useable transmission capacity of
lines and control power flow over designated transmission routes [1]. Since then, many
FACTS devices have been introduced such as Static Var Compensator (SVC), Thyristor-
Controlled Series Capacitor (TCSC), Thyristor-Controlled Phase Shifter (TCPS), Static
Synchronous Compensator (STATCOM), Static Synchronous Series Compensator (SSSC),
Unified Power Flow Controller (UPFC), and the Interline Power Flow Controller (IPFC) [2-10].
The installation of the Unified Power Flow controller (UPFC) and Thyristor- Controlled Series
Capacitor (TCSC) in power systems has recently come under intensive investigation into its
modeling and various control functions, including damping control for multi-machine power
systems
[11]
. Work has been done to model the UPFC and TCSC into multi-machine power
systems in a steady-state mode of operation for studying power flow control [12, 13]. However,
most of the studies were based on the assumption that the load is linear of infinite bus [11-16];
which is practically untrue.
This paper discusses with the mathematical modeling and analysis of a TCSC and a
Pulse-Width-Modulation (PWM) based UPFC operating as impedance compensation
implemented on a multi-machine power systems connected to a non-linear load model. The
steady-state performance simulation results of the system are presented and compared for
different non-linear load model.
 ISSN: 2502-4752
IJEECS Vol. 5, No. 2, February 2017 : 309 – 316
310
2. Steady-State Model of Thyristor-Controlled Series Capacitor (TCSC)
TCSC is one of the most important and best known FACTS devices, which has been
in use for many years to increase the power transfer as well as to enhance system stability.
The main circuit of a TCSC is shown in Figure 1. Figure 1 illustrates a TCSC which consists of
a series compensating capacitor (C) shunted by a thyristor controlled reactor (TCR).
Figure 1. Configuration of a TCSC
The firing angles (α) of the thyristors are controlled to adjust the TCSC reactance in
accordance with a system control algorithm, normally in response to some system parameter
variations. According to the variation of the thyristor firing angle or conduction angle, this
process can be modeled as a fast switch between corresponding reactance’s offered to the
power system. Series capacitive compensation is an old and economic technique to increase
the power transfer capability of a long transmission line. Since 1950, fixed series capacitors
were installed in long alternating – current transmission lines to cancel a part of the inherent
inductive reactance. If 70% line inductive reactance is cancelled, then line is said to have 70%
of series compensation and degree of series compensation (K) is 70%. However, 100%
compensation will raise a problem of series resonance in the system. In such case, if the TCR
is a variable inductive reactor (XL(α)) tuned at firing angle, the variation of XL with respect to α
can be given as [17]:
( )
( )
(1)
(2)
The effective TCSC reactance XTCSC with respect to alpha (α) can be given as:
( ) ( ( ) ( ( )))
( )( ( ( )) ( )) (3)
Where;
(4)
(5)
(6)
√ (7)
Figure 2 represents the reactance characteristics curve of a TCSC device. It shows
the operation in both capacitive and inductive regions through variation of firing angle (α). The
operation of TCSC can be summarized as shown in Table 1.
IJEECS ISSN: 2502-4752 
Comparative Study on the Effectiveness of UPFC and TCSC for… (S. Ali Al-Mawsawi)
311
Figure 2. Reactance characteristics curve of a TCSC device
Table 1. Operation of TCSC device
Range of firing angle (α) Region
90º ≤ α ≤ α Llim Inductive region
αClim ≤ α ≤ 180º Capacitive region
αLlim ≤ α ≤ αClim Resonance region
3. Steady-State Model of Unified Power Flow Controller (UPFC)
Figure 3, which presents a construction of the unified power flow controller (UPFC),
depicts that UPFC is composed of a shunt compensation block and a series compensation
block connected through a common dc link capacitor. The mail purpose of the shunt
compensation block is to provide a real power to a series compensation block. Furthermore, it
is cable to control the reactive power in the transmission line. In the other hand, the series
compensation block is cable of controlling the real power flow in the transmission line through
three types of compensation (voltage regulation, series impedance compensation and phase
shift compensation). These types of compensation can be achieved by controlling the
magnitude and phase angle of the injected series voltage.
Figure 3. Unified Power Flow Controller (UPFC) Construction
One study deduced that UPFC can be modeled as seen in Figure 4 [18]. As observed,
both compensation blocks are replaced by two independent voltage sources. Where, the
magnitude and the phase angle of both sources can be controlled. The shunt and the series
transformers are replaced by equivalent leakage reactance. It is assumed that, the two voltage
sources are dependent of each other and the real power exchange by them should be
satisfied:
PEt + PBt = 0 (8)
 ISSN: 2502-4752
IJEECS Vol. 5, No. 2, February 2017 : 309 – 316
312
Therefore, in order to satisfied equation (8), it is also assumed that, the equivalent
leakage reactances of both transformers are neglected and the UPFC is a loss less system.
Figure 4. UPFC Equivalent Circuit
Most of the previous UPFC load flow studies have been presented an innovative
approach [18, 19], where the equivalent bus representation in Figure 4 was used. In this
representation, the UPFC is intended for simultaneous control where it will control the real
power flow through the transmission line, regulate the receiving end voltage and control
reactive power injection to the sending end bus. Consequently, the sending bus is set to a PQ
- load bus and the receiving end bus is set to a PV generator bus. By the assumption that the
UPFC is a lossless system and from equation (8), one can draw inference that the real power
for the load bus and for the generator bus are equal and are set to the desired power flow in
the transmission line that the UPFC should control. Therefore, the UPFC is cable to control
simultaneously or separately both the real and reactive powers flow in the transmission line.
Thus, Figure 5 represents different control schemes that can be used for simultaneous
decoupled control model.
A scheme presented in Figure 5(a) can be used for controlling the real power flow
through the line and regulating the voltage at the sending end bus. The scheme shown is
Figure 5(b) is used when it is required to achieve double parameter control. In this case, both
buses are represented as PQ buses. Equation (8) is used to set the real power and the
injected reactive power by the shunt compensation block to be zero (QEt = 0). Thus, both real
and reactive powers flow in the transmission line can be controlled. The voltage regulation and
the real power flow control can be achieved at both buses by using the scheme presented in
Figure 5(c).
(a) Scheme A (b) Scheme B (c) Scheme C
Figure 5. UPFC Equivalent Bus Representation
If the control strategy for the UPFC is decided, then it is replaced by one of the
schemes bus representation and the steady-state load flow in the transmission line can be
solved. Furthermore, the control parameters of the UPFC can be found by obtaining all the
state variables of the network system with the decoupled representation of the UPFC. The
following equations have been used to model the steady-state power flow injections for the
UPFC.
IJEECS ISSN: 2502-4752 
Comparative Study on the Effectiveness of UPFC and TCSC for… (S. Ali Al-Mawsawi)
313
( ) ( ) ( ) (9)
( ) ( ) ( )
( ) (10)
( ) ( ) (11)
As evident, equations (9), (10) and (11) are nonlinear, thus Newton-Raphson method
should be applied. The following Jacobian matrix for such power system is found to be:
[ ]
(12)
4. Simulation Results
The system in Figure 6 has been modeled and simulated using Matlab Program by
adding the UPFC and TCSC between Bus 1 and Bus 3. In this case, an active power (P2)
supplied to the grid by the synchronous machine (2) is selected to be 2.479p.u. and the active
power (P1) is considered as variable power demanded by the load. The other parameters are
V1=1.018p.u., V2=1.011p.u., and the impedance of the reactance of the transmission lines are
selected to be: X1=0.04p.u., X2=X3=0.22p.u., and X4=0.047p.u.
[20]
. While the load at Bus 3 is
assumed to be non-linear load and thus the active power (P3) and the reactive power (Q3)
can be written as follows [21]:
( ) (13)
( ) (14)
Where; P0 = 6.381p.u., Q0 = 0.2458p.u., V0=1p.u., and a & b are constant values for different
types of loads models as presented in Table 2.
For the system shown in Figure 6, the steady state performances of UPFC and TCSC
were investigated with regard to the three non-linear load models mentioned in Table 2. For
both cases, flow of active power and reactive power at Bus 3 were recorded. In the case of
UPFC, active and reactive powers were recorded as the modulation index (Mpq) for the series
compensation block was varying. On the other hand, active and reactive powers were
recorded as the firing angle (α) is varying in the case of TCSC.
Table 2. Typical load model parameters (IEEE, 1993) [21]
Type of load a b
Residential 0.9-1.7 2.4-3.3
Commercial 0.5-0.8 2.4-2.5
industrial 0.1-1.8 0.6-2.2
 ISSN: 2502-4752
IJEECS Vol. 5, No. 2, February 2017 : 309 – 316
314
Bus1 Bus3
P2,Q2
Bus2
jX2 jX3
jX1
P1,Q1
P31,Q31
P3,Q3
P11,Q11
P12,Q12
P21,Q21 P23,Q23
P32,Q32
I1
I2 I3
jXTCSC
Figure 6. The basic system with adding TCSC
Figure 7. The flow of active power (P3) at Bus
3 (after adding UPFC to the system) as
modulation index is varying and for different
types of loads
Figure 8. The flow of active power (P3) at Bus
3 (after adding TCSC to the system) as firing
angle (α) is varying and for different types of
loads
Figure 9. The flow of reactive power (Q3) at
Bus 3 (after adding UPFC to the system) as
modulation index is varying and for different
types of loads
Figure 10. The flow of reactive power (Q3) at
Bus 3 (after adding TCSC to the system) as
firing angle (α) is varying and for different
types of loads
Figure 7 and 9 represent the flow of active (P3) and reactive powers (Q3) at Bus 3
(after adding UPFC to the system) as modulation index is varying and for different types of
loads. Conversely, Figure 8 and 10 represent the flow of active (P3) and reactive powers (Q3)
at Bus 3 (after adding TSCS to the system) as firing angle (α) is varying and for different types
of loads. It can be seen that with UPFC more active (P3) and reactive powers (Q3) can be
IJEECS ISSN: 2502-4752 
Comparative Study on the Effectiveness of UPFC and TCSC for… (S. Ali Al-Mawsawi)
315
received at Bus 3 for all three types of non-linear load models. In addition, both active (P3) and
reactive powers (Q3) in case of UPFC are more sensitive in changing the modulation index
(Mpq). Furthermore, both the active (P3) and reactive powers (Q3) are less sensitive to the non-
linearity of the load model. However, the active (P3) and reactive powers (Q3) in case of TCSC
are only sensitive in changing the firing angle (α) when it was between 90º to 110º.
5. Conclusion
The steady-state performances of the UPFC and TCSC as impedance compensation
have been modeled. The effectiveness of both FACTS devices were investigated upon
installation in multi-machine systems with different non-linear load models. In case of UPFC, a
PWM scheme has been used to control the operation of the converters. Regarding TCSC, a
firing angle was varied in order to control the operation of the thyristors. In both cases, results
demonstrate that active and reactive powers flow distribution in the system transmission lines
can be controlled by varying either the modulation index or the firing angle. Comparison
simulation results have shown that with installing UPFC more active and reactive powers can
be received at the sending end bus for all three types of non-linear load models. In addition,
both active and reactive powers are more sensitive in changing the modulation index.
Furthermore, both the active and reactive powers are less sensitive to the non-linearity of the
load model. However, the active and reactive powers in case of installing TCSC are only
sensitive in changing the firing angle (α) when it is between 90º to 110º. Therefore, results
from this study clearly encourage the effectiveness of UPFC in comparison to TSCS in terms
of increasing power transfer capability applied to non-linear load models.
References
[1] L Gyugyi. Unified power flow controller concept for flexible e AC transmission systems. IEE
Proceeding-C. 1992; 139(4): 323-331.
[2] L Gyugyi, NG Hingorani. Advance static VAR compensator using Gate-tran-off thyristors for utility
applications. CIGRE paper. 1990; 23: 203.
[3] CR Fuerte-Esquivel, E Acha. Unified power flow controller: a critical comparison of Newton-
Raphson UPFC algorithms in power studies. IEE Proceeding-C Generation Transmission
Distribution. 1997; 144(5).
[4] L Gyugyi. Solid-state control of electrical power in an AC transmission system”, International
symposium on electric energy converters in power systems. Invited paper T- IP – 4 - (Capri). Italy.
1989.
[5] HF Wang. Damping function of unified power flow controller. IEE Proceeding of Generation,
Transmission and Distribution. 1999; 146(1): 81-88.
[6] EV Larsen, JJ Sanchesz-Gasca, JH Chow. Concept for design of FACTS controlling to damp power
swings. IEEE Trans. Power Syst. 1995; 10(2): 948-956.
[7] HF Wang. Selection of robust installing locations and feedback signals of FACTS based stabilizers
in multi-machine power systems. IEEE Trans. Power Syst. 1999; 2: 569-574.
[8] HF Wang. Modeling multiple FACTS devices into multi-machine power systems and applications.
International Journal of Electrical Power Systems. 2003; 25(3): 227-237.
[9] S Ali Al-Mawsawi. Comparing and evaluating the voltage regulation of a UPFC and STATCOM’.
International journal of Electrical power and energy Systems. 2003; 25(9): 735-740.
[10] S Ali Al-Mawsawi, MR Qader, KL Lo. Evaluating the voltage regulation of a UPFC using PI and
fuzzy logic controller. COMPEL: The International Journal for Computation and Mathematics in
Electrical and Electronic Engineering. 2002; 21(3): 409-424.
[11] Salah Kamal El sayed. Comparison of TCSC and UPFC for Increasing Power Transfer Capability
and Damping Power System Oscillation. New York Science Journal. 2014; 7(9).
[12] Satyendra Singh, KS Verma. A New Method to Incorporate TCSC in Optimal Power flow Using
Genetic Algorithm. ARPN Journal of Engineering and Applied Sciences. 2011; 6(7).
[13] NA kumar, M Rathinakumar, M Yogesh, J Dines. Comparative Study on the Effectiveness of TCSC
and UPFC Facts Controllers. International Journal of Computer Applications. 2013; 67(5): 975-
8887.
[14] Rakhmad Syafutra Lubis, Sasongko Pramono Hadi, Tumiran. Selection of Suitable Location of the
FACTS Devices for Optimal Power Flow. International Journal of Electrical & Computer Sciences
IJECS-IJENS. 2012; 12(03): 38.
[15] SH Lee, CC Chu, DH Chang. Comprehensive upfc models for power flow calculations in practical
power systems. In Power Engineering Society Summer Meeting. 2001; 1: 27-32.
 ISSN: 2502-4752
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316
[16] M Noroozian, L Angquist, M Ghandhari, G Andersson. Use of upfc for optimal power flow control.
Power Delivery, IEEE Transactions on. 1997; 12(4): 1629-1634.
[17] R Mohan Mathur, RK Varma. Thyristor-Based FACTS Controllers For Electrical Transmission
Systems. A john Wiley & Sons, Interscience Publication. 2002.
[18] Nabavi-Niaki, M Iravani. Steady-state and dynamic models of unified power flow controller (UPFC)
for power system studies. IEEE Transactions on Power Systems. 1996; 11(4): 1937-1943.
[19] C Fuerte-Esquivel, E Acha, H Ambriz-Perez. A comprehensive newton-raphson upfc model for the
quadratic power flow solution of practical power networks. IEEE Transactions on Power Systems.
2000; 15(1): 102-109.
[20] WD Stevenson. Elements of power system analysis. Fourth Edition. McGraw-Hill. 1982: 200-202.
[21] WW Price, et al. Bibliography on load models for power flow and dynamic performance simulation.
IEEE Transactions on Power Systems. 1995; 10(1).

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08 6 nov16 13253 27259-1-sm(edit)

  • 1. Indonesian Journal of Electrical Engineering and Computer Science Vol. 5, No. 2, February 2017, pp. 309 ~ 316 DOI: 10.11591/ijeecs.v5.i2.pp309-316  309 Received September 2, 2016; Revised November 25, 2016; Accepted December 21, 2016 Comparative Study on the Effectiveness of UPFC and TCSC for Increasing Power Transfer Capability Applied to Non-linear Load Models S. Ali Al-Mawsawi Department of Electrical and Electronics Engineering, College of engineering, University of Bahrain, P. O. Box 32038, Isa Town, Kingdom of Bahrain Corresponding author, e-mail: aalmossawi@uob.edu.bh Abstract In recent years, studies have been investigated the effectiveness of UPFC and TCSC in increasing power transfer capability. However, the effectiveness of these FACTS devices in increasing power transfer capability when the load is non-linear has not been established in a comparative study yet. This paper will explore the steady-state performance of the UPFC and TCSC as impedance compensation models. The effectiveness of both FACTS devices are investigated when they are installed in multi-machine systems with different non-linear load models. Simulation results demonstrate that, upon installing UPFC, more active and reactive powers are received at the sending end bus for different types of non-linear load models. In addition, both active and reactive powers are more sensitive in changing the modulation index of the converters. Furthermore, both the active and reactive powers are less sensitive to the non-linearity of the load model type. However, active and reactive powers in case of installing TCSC are only sensitive in changing the firing angle (α) when it is between 90º to 110º. Therefore, results from this study clearly encourage the effectiveness of UPFC in comparison to TSCS in terms of increasing power transfer capability applied to non-linear load models. Keywords: UPFC, TCSC, PWM, Firing Angle, Non-Linear Load Models Copyright © 2017 Institute of Advanced Engineering and Science. All rights reserved. 1. Introduction In the late 1980s, the Electric Power Research Institute (EPRI) formulated the vision of the Flexible AC Transmission Systems (FACTS) in which various power-electronics based controllers regulate power flow and transmission voltage and mitigate dynamic disturbances. Generally, the main objectives of FACTS are to increase the useable transmission capacity of lines and control power flow over designated transmission routes [1]. Since then, many FACTS devices have been introduced such as Static Var Compensator (SVC), Thyristor- Controlled Series Capacitor (TCSC), Thyristor-Controlled Phase Shifter (TCPS), Static Synchronous Compensator (STATCOM), Static Synchronous Series Compensator (SSSC), Unified Power Flow Controller (UPFC), and the Interline Power Flow Controller (IPFC) [2-10]. The installation of the Unified Power Flow controller (UPFC) and Thyristor- Controlled Series Capacitor (TCSC) in power systems has recently come under intensive investigation into its modeling and various control functions, including damping control for multi-machine power systems [11] . Work has been done to model the UPFC and TCSC into multi-machine power systems in a steady-state mode of operation for studying power flow control [12, 13]. However, most of the studies were based on the assumption that the load is linear of infinite bus [11-16]; which is practically untrue. This paper discusses with the mathematical modeling and analysis of a TCSC and a Pulse-Width-Modulation (PWM) based UPFC operating as impedance compensation implemented on a multi-machine power systems connected to a non-linear load model. The steady-state performance simulation results of the system are presented and compared for different non-linear load model.
  • 2.  ISSN: 2502-4752 IJEECS Vol. 5, No. 2, February 2017 : 309 – 316 310 2. Steady-State Model of Thyristor-Controlled Series Capacitor (TCSC) TCSC is one of the most important and best known FACTS devices, which has been in use for many years to increase the power transfer as well as to enhance system stability. The main circuit of a TCSC is shown in Figure 1. Figure 1 illustrates a TCSC which consists of a series compensating capacitor (C) shunted by a thyristor controlled reactor (TCR). Figure 1. Configuration of a TCSC The firing angles (α) of the thyristors are controlled to adjust the TCSC reactance in accordance with a system control algorithm, normally in response to some system parameter variations. According to the variation of the thyristor firing angle or conduction angle, this process can be modeled as a fast switch between corresponding reactance’s offered to the power system. Series capacitive compensation is an old and economic technique to increase the power transfer capability of a long transmission line. Since 1950, fixed series capacitors were installed in long alternating – current transmission lines to cancel a part of the inherent inductive reactance. If 70% line inductive reactance is cancelled, then line is said to have 70% of series compensation and degree of series compensation (K) is 70%. However, 100% compensation will raise a problem of series resonance in the system. In such case, if the TCR is a variable inductive reactor (XL(α)) tuned at firing angle, the variation of XL with respect to α can be given as [17]: ( ) ( ) (1) (2) The effective TCSC reactance XTCSC with respect to alpha (α) can be given as: ( ) ( ( ) ( ( ))) ( )( ( ( )) ( )) (3) Where; (4) (5) (6) √ (7) Figure 2 represents the reactance characteristics curve of a TCSC device. It shows the operation in both capacitive and inductive regions through variation of firing angle (α). The operation of TCSC can be summarized as shown in Table 1.
  • 3. IJEECS ISSN: 2502-4752  Comparative Study on the Effectiveness of UPFC and TCSC for… (S. Ali Al-Mawsawi) 311 Figure 2. Reactance characteristics curve of a TCSC device Table 1. Operation of TCSC device Range of firing angle (α) Region 90º ≤ α ≤ α Llim Inductive region αClim ≤ α ≤ 180º Capacitive region αLlim ≤ α ≤ αClim Resonance region 3. Steady-State Model of Unified Power Flow Controller (UPFC) Figure 3, which presents a construction of the unified power flow controller (UPFC), depicts that UPFC is composed of a shunt compensation block and a series compensation block connected through a common dc link capacitor. The mail purpose of the shunt compensation block is to provide a real power to a series compensation block. Furthermore, it is cable to control the reactive power in the transmission line. In the other hand, the series compensation block is cable of controlling the real power flow in the transmission line through three types of compensation (voltage regulation, series impedance compensation and phase shift compensation). These types of compensation can be achieved by controlling the magnitude and phase angle of the injected series voltage. Figure 3. Unified Power Flow Controller (UPFC) Construction One study deduced that UPFC can be modeled as seen in Figure 4 [18]. As observed, both compensation blocks are replaced by two independent voltage sources. Where, the magnitude and the phase angle of both sources can be controlled. The shunt and the series transformers are replaced by equivalent leakage reactance. It is assumed that, the two voltage sources are dependent of each other and the real power exchange by them should be satisfied: PEt + PBt = 0 (8)
  • 4.  ISSN: 2502-4752 IJEECS Vol. 5, No. 2, February 2017 : 309 – 316 312 Therefore, in order to satisfied equation (8), it is also assumed that, the equivalent leakage reactances of both transformers are neglected and the UPFC is a loss less system. Figure 4. UPFC Equivalent Circuit Most of the previous UPFC load flow studies have been presented an innovative approach [18, 19], where the equivalent bus representation in Figure 4 was used. In this representation, the UPFC is intended for simultaneous control where it will control the real power flow through the transmission line, regulate the receiving end voltage and control reactive power injection to the sending end bus. Consequently, the sending bus is set to a PQ - load bus and the receiving end bus is set to a PV generator bus. By the assumption that the UPFC is a lossless system and from equation (8), one can draw inference that the real power for the load bus and for the generator bus are equal and are set to the desired power flow in the transmission line that the UPFC should control. Therefore, the UPFC is cable to control simultaneously or separately both the real and reactive powers flow in the transmission line. Thus, Figure 5 represents different control schemes that can be used for simultaneous decoupled control model. A scheme presented in Figure 5(a) can be used for controlling the real power flow through the line and regulating the voltage at the sending end bus. The scheme shown is Figure 5(b) is used when it is required to achieve double parameter control. In this case, both buses are represented as PQ buses. Equation (8) is used to set the real power and the injected reactive power by the shunt compensation block to be zero (QEt = 0). Thus, both real and reactive powers flow in the transmission line can be controlled. The voltage regulation and the real power flow control can be achieved at both buses by using the scheme presented in Figure 5(c). (a) Scheme A (b) Scheme B (c) Scheme C Figure 5. UPFC Equivalent Bus Representation If the control strategy for the UPFC is decided, then it is replaced by one of the schemes bus representation and the steady-state load flow in the transmission line can be solved. Furthermore, the control parameters of the UPFC can be found by obtaining all the state variables of the network system with the decoupled representation of the UPFC. The following equations have been used to model the steady-state power flow injections for the UPFC.
  • 5. IJEECS ISSN: 2502-4752  Comparative Study on the Effectiveness of UPFC and TCSC for… (S. Ali Al-Mawsawi) 313 ( ) ( ) ( ) (9) ( ) ( ) ( ) ( ) (10) ( ) ( ) (11) As evident, equations (9), (10) and (11) are nonlinear, thus Newton-Raphson method should be applied. The following Jacobian matrix for such power system is found to be: [ ] (12) 4. Simulation Results The system in Figure 6 has been modeled and simulated using Matlab Program by adding the UPFC and TCSC between Bus 1 and Bus 3. In this case, an active power (P2) supplied to the grid by the synchronous machine (2) is selected to be 2.479p.u. and the active power (P1) is considered as variable power demanded by the load. The other parameters are V1=1.018p.u., V2=1.011p.u., and the impedance of the reactance of the transmission lines are selected to be: X1=0.04p.u., X2=X3=0.22p.u., and X4=0.047p.u. [20] . While the load at Bus 3 is assumed to be non-linear load and thus the active power (P3) and the reactive power (Q3) can be written as follows [21]: ( ) (13) ( ) (14) Where; P0 = 6.381p.u., Q0 = 0.2458p.u., V0=1p.u., and a & b are constant values for different types of loads models as presented in Table 2. For the system shown in Figure 6, the steady state performances of UPFC and TCSC were investigated with regard to the three non-linear load models mentioned in Table 2. For both cases, flow of active power and reactive power at Bus 3 were recorded. In the case of UPFC, active and reactive powers were recorded as the modulation index (Mpq) for the series compensation block was varying. On the other hand, active and reactive powers were recorded as the firing angle (α) is varying in the case of TCSC. Table 2. Typical load model parameters (IEEE, 1993) [21] Type of load a b Residential 0.9-1.7 2.4-3.3 Commercial 0.5-0.8 2.4-2.5 industrial 0.1-1.8 0.6-2.2
  • 6.  ISSN: 2502-4752 IJEECS Vol. 5, No. 2, February 2017 : 309 – 316 314 Bus1 Bus3 P2,Q2 Bus2 jX2 jX3 jX1 P1,Q1 P31,Q31 P3,Q3 P11,Q11 P12,Q12 P21,Q21 P23,Q23 P32,Q32 I1 I2 I3 jXTCSC Figure 6. The basic system with adding TCSC Figure 7. The flow of active power (P3) at Bus 3 (after adding UPFC to the system) as modulation index is varying and for different types of loads Figure 8. The flow of active power (P3) at Bus 3 (after adding TCSC to the system) as firing angle (α) is varying and for different types of loads Figure 9. The flow of reactive power (Q3) at Bus 3 (after adding UPFC to the system) as modulation index is varying and for different types of loads Figure 10. The flow of reactive power (Q3) at Bus 3 (after adding TCSC to the system) as firing angle (α) is varying and for different types of loads Figure 7 and 9 represent the flow of active (P3) and reactive powers (Q3) at Bus 3 (after adding UPFC to the system) as modulation index is varying and for different types of loads. Conversely, Figure 8 and 10 represent the flow of active (P3) and reactive powers (Q3) at Bus 3 (after adding TSCS to the system) as firing angle (α) is varying and for different types of loads. It can be seen that with UPFC more active (P3) and reactive powers (Q3) can be
  • 7. IJEECS ISSN: 2502-4752  Comparative Study on the Effectiveness of UPFC and TCSC for… (S. Ali Al-Mawsawi) 315 received at Bus 3 for all three types of non-linear load models. In addition, both active (P3) and reactive powers (Q3) in case of UPFC are more sensitive in changing the modulation index (Mpq). Furthermore, both the active (P3) and reactive powers (Q3) are less sensitive to the non- linearity of the load model. However, the active (P3) and reactive powers (Q3) in case of TCSC are only sensitive in changing the firing angle (α) when it was between 90º to 110º. 5. Conclusion The steady-state performances of the UPFC and TCSC as impedance compensation have been modeled. The effectiveness of both FACTS devices were investigated upon installation in multi-machine systems with different non-linear load models. In case of UPFC, a PWM scheme has been used to control the operation of the converters. Regarding TCSC, a firing angle was varied in order to control the operation of the thyristors. In both cases, results demonstrate that active and reactive powers flow distribution in the system transmission lines can be controlled by varying either the modulation index or the firing angle. Comparison simulation results have shown that with installing UPFC more active and reactive powers can be received at the sending end bus for all three types of non-linear load models. In addition, both active and reactive powers are more sensitive in changing the modulation index. Furthermore, both the active and reactive powers are less sensitive to the non-linearity of the load model. However, the active and reactive powers in case of installing TCSC are only sensitive in changing the firing angle (α) when it is between 90º to 110º. Therefore, results from this study clearly encourage the effectiveness of UPFC in comparison to TSCS in terms of increasing power transfer capability applied to non-linear load models. References [1] L Gyugyi. Unified power flow controller concept for flexible e AC transmission systems. IEE Proceeding-C. 1992; 139(4): 323-331. [2] L Gyugyi, NG Hingorani. Advance static VAR compensator using Gate-tran-off thyristors for utility applications. CIGRE paper. 1990; 23: 203. [3] CR Fuerte-Esquivel, E Acha. Unified power flow controller: a critical comparison of Newton- Raphson UPFC algorithms in power studies. IEE Proceeding-C Generation Transmission Distribution. 1997; 144(5). [4] L Gyugyi. Solid-state control of electrical power in an AC transmission system”, International symposium on electric energy converters in power systems. Invited paper T- IP – 4 - (Capri). Italy. 1989. [5] HF Wang. Damping function of unified power flow controller. IEE Proceeding of Generation, Transmission and Distribution. 1999; 146(1): 81-88. [6] EV Larsen, JJ Sanchesz-Gasca, JH Chow. Concept for design of FACTS controlling to damp power swings. IEEE Trans. Power Syst. 1995; 10(2): 948-956. [7] HF Wang. Selection of robust installing locations and feedback signals of FACTS based stabilizers in multi-machine power systems. IEEE Trans. Power Syst. 1999; 2: 569-574. [8] HF Wang. Modeling multiple FACTS devices into multi-machine power systems and applications. International Journal of Electrical Power Systems. 2003; 25(3): 227-237. [9] S Ali Al-Mawsawi. Comparing and evaluating the voltage regulation of a UPFC and STATCOM’. International journal of Electrical power and energy Systems. 2003; 25(9): 735-740. [10] S Ali Al-Mawsawi, MR Qader, KL Lo. Evaluating the voltage regulation of a UPFC using PI and fuzzy logic controller. COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering. 2002; 21(3): 409-424. [11] Salah Kamal El sayed. Comparison of TCSC and UPFC for Increasing Power Transfer Capability and Damping Power System Oscillation. New York Science Journal. 2014; 7(9). [12] Satyendra Singh, KS Verma. A New Method to Incorporate TCSC in Optimal Power flow Using Genetic Algorithm. ARPN Journal of Engineering and Applied Sciences. 2011; 6(7). [13] NA kumar, M Rathinakumar, M Yogesh, J Dines. Comparative Study on the Effectiveness of TCSC and UPFC Facts Controllers. International Journal of Computer Applications. 2013; 67(5): 975- 8887. [14] Rakhmad Syafutra Lubis, Sasongko Pramono Hadi, Tumiran. Selection of Suitable Location of the FACTS Devices for Optimal Power Flow. International Journal of Electrical & Computer Sciences IJECS-IJENS. 2012; 12(03): 38. [15] SH Lee, CC Chu, DH Chang. Comprehensive upfc models for power flow calculations in practical power systems. In Power Engineering Society Summer Meeting. 2001; 1: 27-32.
  • 8.  ISSN: 2502-4752 IJEECS Vol. 5, No. 2, February 2017 : 309 – 316 316 [16] M Noroozian, L Angquist, M Ghandhari, G Andersson. Use of upfc for optimal power flow control. Power Delivery, IEEE Transactions on. 1997; 12(4): 1629-1634. [17] R Mohan Mathur, RK Varma. Thyristor-Based FACTS Controllers For Electrical Transmission Systems. A john Wiley & Sons, Interscience Publication. 2002. [18] Nabavi-Niaki, M Iravani. Steady-state and dynamic models of unified power flow controller (UPFC) for power system studies. IEEE Transactions on Power Systems. 1996; 11(4): 1937-1943. [19] C Fuerte-Esquivel, E Acha, H Ambriz-Perez. A comprehensive newton-raphson upfc model for the quadratic power flow solution of practical power networks. IEEE Transactions on Power Systems. 2000; 15(1): 102-109. [20] WD Stevenson. Elements of power system analysis. Fourth Edition. McGraw-Hill. 1982: 200-202. [21] WW Price, et al. Bibliography on load models for power flow and dynamic performance simulation. IEEE Transactions on Power Systems. 1995; 10(1).