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International
OPEN ACCESS Journal
Of Modern Engineering Research (IJMER)
| IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 162 |
Optimal Allocation of FACTS Device with Multiple
Objectives Using Genetic Algorithm
G. Sasank Das1
, B. Mohan2
1
Department of EEE, PVP Siddhartha Institute of Technology, A.P, INDIA
2
Department of EEE, PVP Siddhartha Institute of Technology, A.P, INDIA
I. Introduction
Deregulated power systems suffer from congestion management problems. Also they cannot fully
utilize transmission lines due to excessive power loss that it could cause. FACTS devices such as Thyristor-
controlled series compensators (TCSC) can, by controlling the power flow in the network, help reducing the
flows in heavily loaded lines. Also they can minimize the power loss of the systems. However, because of the
considerable cost of FACTS devices, it is important to minimize their number and obtain their optimal locations
in the system [1].
The TCSC is one of the series FACTS devices. It uses an extremely simple main circuit. In this FACTS
device a capacitor is inserted directly in series with the transmission line to be compensated and a Thyristor-
controlled inductor is connected directly in parallel with the capacitor, thus no interfacing equipment, like high
voltage transformers, are required. This makes the TCSC much more economic than some other competing
FACTS technologies [2].
In [3], the TCSC may have one of the two possible characteristics: capacitive or inductive, respectively
to decrease or increase the overall reactance of the line XL. It is modeled with three ideal switched elements
connected in parallel: a capacitor, an inductor and a simple switch to short circuit both of them when they are not
needed in the circuit. The capacitor and the inductor are variable and their values are dependent on the reactance
and power transfer capability of the line in series with which the device is inserted. In order to avoid resonance,
only one of the three elements can be switched at a time. Moreover, in order to avoid overcompensation of the
line, the maximum value of the capacitance is fixed at -0.8 XL. For the inductance, the maximum is 0.2 XL. The
TCSC model is presented in [3] is shown in Fig. 1.
In [4], the TCSC is a capacitive reactance compensator which consists of a series capacitor bank
shunted by a thyristor-controlled reactor to provide a smooth control of the series capacitive reactance. Model of
the TCSC presented in [4] is shown in Fig. 2.
Another TCSC model has been used in [5]. According to this model a variable reactance is inserted in series
with the line to be compensated. This model is used in this paper and the reactance is assumed to vary in the
range from -0.3 XL to -0.7 XL.
ABSTRACT: In this paper Multi objective functions are simultaneously considered as the indexes of the
system performance minimize total generation fuel cost and maximize system load-ability within system
security margin. To find the optimal location and optimal value for Thyristor Controlled Series
Compensator (TCSC) using optimization technique Genetic Algorithm (GA) to maximize system load-
ability and minimize the system losses considering multi objectives optimization approach. A GA based
Optimal Power Flow (OPF) is proposed to determine the type of FACTS (Flexible AC Transmission
system) controllers, its optimal location and rating of the devices in power systems. The value of TCSC
and line losses is applied as measure of power system performance. The type of FACTS controllers are
used and modeled for steady-state studies: TCSC, minimize total generation fuel cost and maximize system
load-ability within system security margin. Simulations will be carrying on IEEE30 bus power system for
type of FACTS devices.
Keywords: FACTS Device, Genetic algorithm, Optimal Power Flow (OPF), Loss minimization.
Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm.....
| IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 163 |
Figure.1. Thyristor controlled-series capacitor
Figure.2. TCSC Model
Several research works are carried out to solve the optimal location problem of the TCSC. Optimization
techniques applied in most of these works cannot be accepted as general optimization techniques as they used a
fixed pre-specified number of FACTS devices. Some other works did not select the proper type or the proper
working range of FACTS devices used in the optimization problem. Power system can, in general, be measured
by system load-ability and/or system losses at a condition that nodal voltage magnitudes are kept within
acceptable limits and thermal constraints of system elements are not violated.
According to such optimization problem can be solved by using heuristic methods such as genetic
algorithms [6,7]. GA is integrated with conventional optimal power flow (OPF) [8]to select the best control
parameters to minimize the total generation fuel cost and keep the power flows within the security limits. In
proposed optimal choice and allocation of FACTS devices [9] in multi-machine power systems using genetic
algorithm. The objective is to achieve the power system economic generation allocation and dispatch in a
deregulated electricity market.
The objective is to achieve the power system economic generation allocation and dispatch in a
deregulated electricity market. In implementation of the proposed real genetic algorithm has performed well
when it is used to determine the location and compensation level of TCSC with the aim of maximizing the Total
Transfer Capability (TTC) [10] of the system. The location of FACTS devices and the setting of their control
parameters are optimized by a Bacterial Swarming Algorithm (BSA) [11] to improve the performance of the
power network. Two objective functions are simultaneously considered as the indices of the system
performance: maximization of system load-ability in system security margin and minimization of total generation
fuel cost.
In this paper, an approach to find the optimal location of TCSC in the power system to improve the
load-ability of the lines and minimize the total loss using GA is presented. The proposed approach aims to find
the optimal number of devices and their optimal ratings with taking into consideration the thermal and voltage
limits. Examination of the proposed approach is carried out on IEEE30-bus system.
II. The Proposed Optimization Technique
The problem is to find the optimum numbers, locations and reactance of the TCSC devices to be used
in the power system. This problem is a nonlinear multi-objective one. The GA method will be used in this paper
where it only uses the values of the objective function and less likely to get trapped at a local optimum.
Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm.....
| IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 164 |
Minimize the total losses without taking into consideration on the number of devices. That is it is
required to minimize the objective function. Total system losses are equal to Sum of real losses of all system
lines. Total loss and real losses are founded using MATPOWER [12].
New reactance = Old reactance + . Power flows are calculated before and after placing
TCSC`s.
TCSC Modeling
Thyristor controlled series compensation (TCSC) is shown in figure 3.
Figure.3 Thyristor controlled series compensation
Where is the reactance of the line , is the resistance of the line, and are the half-line
charging susceptance of the line at bus-i and bus-j. The difference between the line susceptance before and after
the addition of TCSC can be expressed as:
(1)
(2)
(3)
(4)
(5)
(6)
III. Problem Formulation
Problem Variables
Optimal power system operation seeks to optimize the steady state performance of a power system in terms of an
objective function while satisfying several equality and inequality Constraints [7]-[9]. Generally, Optimal Power
Flow is formulated an optimization problem as follows:
Minimize J (x,u)
Subject to
Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm.....
| IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 165 |
(8)
u: Vector of problem control variable
x: Vector of system state variables
J (x, u): Objective function to be minimized
g(x, u) : Equality Constraints represents non-linear load flow equations.
h(x, u): Inequality Constraints i.e. system functional operating constraints.
Where u is a vector of control variables consisting of generator voltages VG, generator real power
outputs PG except at slack busPG1, transformer tap settings T and shunt VAR compensation Qc.
Hence u can be expressed as:
(9)
Objective Functions
J is the objective function to be minimize, which is one of the following:
Fuel cost minimization
It seeks to find the optimal active power outputs of the generation plants so as to minimize the total fuel cost.
This can be expressed as
(10)
Where is the fuel cost curve of the ith generator and it is assumed here to be represented by the following
quadratic function:
(11)
Where , , and are the cost coefficients of the generator.
Active power loss minimization
The objective function J is considered as active power loss of the system.
(12)
Where n-line is the number of branches.
Problem Constraints
Equality constraints: The equality constraints that are the power flow equations corresponding to both real
and reactive power balance equations, which can be written as:
(13)
(14)
(15)
(16)
Inequality constraints: The inequality constraints are the system operating limits. The inequality constraints
that are real power outputs, reactive power outputs and generator outputs.
(17)
IV. Results And Discussions
The proposed approach has been tested on the standard IEEE 30 bus test system. In order to show the
effectiveness of proposed method, a developed program in MATLAB environment is used.
Case Study: IEEE 30 bus system [12]:
Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm.....
| IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 166 |
IEEE 30 bus system is taken as a test system. That the system consists of 30 buses, 41 branches and 5 generators.
The range of TCSC is taken as -30% to -70% from line reactance as in [13] and the power flow is carried out
before and after allocating the TCSCs to determine their benefits. The cost coefficients of IEEE 30 bus system is
as shown in below table.1.
Table.1 a,b,c constants for generators
Generator No a b c
1 0 2 0.00375
2 0 1.75 0.0175
3 0 1 0.0625
4 0 3.25 0.002075
5 0 3 0.025
6 0 3 0.025
Table.2 Generator Voltages, Pg and Cost values
Unit
No
Bus no Voltage
Before
TCSC
Voltage
After
TCSC
Pgen
Before
TCSC
Pgen
After
TCSC
Cost
Before
TCSC
Cost
After
TCSC
1 1 1.050000 1.050000 176.35828 175.01343 469.34998 464.88824
2 2 1.038235 1.039999 50.342983 49.727625 132.45249 130.29798
3 5 1.045077 1.005882 20.435657 21.315960 46.536663 49.714096
4 8 1.027835 1.005882 23.680715 22.166740 81.639197 76.139884
5 11 1.008730 1.059999 10.854663 12.632362 35.509582 41.886502
6 13 1.055293 1.045294 12.047861 12.252980 39.772357 40.512329
Table.3 Fuel Cost
Before TCSC After TCSC
804.144360 $/hr 802.936280$/hr
problem converged in 47 iterations problem converged in 52 iterations
Voltage magnitudes of IEEE30-bus system without TCSC
Figure 4. Voltage magnitudes before and after placement of TCSC
Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm.....
| IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 167 |
Active power loss and Reactive power loss of IEEE30-bus system with and without TCSC
Figure 5. Active Power Loss before and after placement of TCSC
Figure 6. Reactive Power Loss before and after placement of TCSC
V. Conclusion
Optimal location of TCSC is placed in line number 20 and rating of TCSC is -0.084375(Reactance
value) using GA is proposed in this paper. TCSC in a power system is improved the load-ability of its lines and
minimize its total loss. The proposed technique minimizes the real power loss and reactive power loss. And also
it improved the voltage profile. The fuel cost also reduced from 804.144360$/hr to 802.936280$/hr. The
power angles of nodal voltages are increased. A MATLAB program for optimal allocation and rating of TCSC
using GA results are presented.
REFERENCES
[1] A. Y. Abdelaziz, M. A. El-Sharkawy, M. A. Attia “Optimal Allocation of TCSC Devices Using Genetic Algorithms”
Proceedings of the 14th International Middle East Power Systems Conference, Cairo University, Egypt, December
19-21, 2010.
[2] S. Meikandasivam, Rajesh Kumar Nema and Shailendra Kumar Jain, "Behavioral Study of TCSC Device - A
Matlab/Simulink Implementation," World Academy of Science, Engineering and Technology, Vol. 45, 2008, pp.
694-699.
[3] Stéphane Gerbex, Rachid Cherkaoui, and Alain J. Germond, "Optimal Location of Multi-Type FACTS Devices in a
Power System by Means of Genetic Algorithms," IEEE Transactions on Power Systems, Vol. 16, No. 3, August
2001, pp. 537-544.
[4] R. Narmatha Banu and D. Devaraj, "Genetic Algorithm Approach for Optimal Power Flow with FACTS Devices,"
4th International IEEE Conference Intelligent Systems, Varna, September 2008.
Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm.....
| IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 168 |
[5] M. Saravanan, S. M. R Slochanal, P. Venkatesh and J. P. S. Abraham, "Application of Particle Swarm Optimization
Technique for Optimal Location of FACTS Devices Considering Cost of Installation and System Loadability",
Electric Power Systems Research, Vol. 77, No. 3/4, 2007 , pp. 276-283.
[6] S. M. Sait and H. Youssef, "Iterative Computer Algorithms with Application in Engineering: Solving Combinatorial
Optimization Problems," IEEE Computer Society Press, 1999.
[7] D. E. Goldberg, "Genetic Algorithms in Search Optimization and Machine Learning", Addison-Wesley Publishing
Company, 1989.
[8] T. S. Chung and Y. Z. Li, "A Hybrid GA Approach for OPF with Consideration of FACTS Devices," IEEE Power
Engineering Review, August 2000, Vol. 20, Issue 8, pp. 54-57.
[9] L. J. Cai, I. Erlich and G. Stamtsis, "Optimal Choice and Allocation of FACTS Devices in Deregulated Electricity
Market Using Genetic Algorithms," in Proceeding of the IEEE Power Systems Conference and Exposition, October
2004, Vol. 1, pp. 201-207.
[10] W. Feng and G. B. Shrestha, "Allocation of TCSC Devices to Optimize Total Transmission Capacity in a
Competitive Power Market," Proceedings of the IEEE Power Engineering Society Winter Meeting, Columbus, OH,
Vol. 2, 2001, pp. 587-593.
[11] Z. Lu., M. S. Li, L. Jiang and Q. H. Wu, "Optimal Allocation of FACTS Devices with Multiple Objectives Achieved
by Bacterial Swarming Algorithm," IEEE Power and Energy Society 2008 General Meeting: Conversion and
Delivery of Electrical Energy in the 21st Century, Pittsburg, PA, July 2008, pp. 1-7.
[12] Ray D. Zimmerman and E. Carlos Murillo-Sanchez, "Matpower A Matlab™ Power System Simulation Package
Version 3.2", User's Manual, September 21, 2007. http://www.Pserc.Cornell.Edu/Matpower/
[13] G. Y. Yang, G. Hovland, R. Majumder and Z. Y. Dong, "TCSC Allocation based on Line Flow Based Equations Via
Mixed-Integer Programming," IEEE Transactions on Power Systems, Vol. 22, No. 4, November 2007, pp. 2262-
2269.
[14] W. Shao and V. Vittal, “LP-based OPF for corrective FACTS control to relieve overloads and voltage violations,”
IEEE Transactions on Power Systems, vol. 21, no. 4, pp. 1832–1839, Dec., 2006.
[15] S. Gerbex, R. Cherkaoui, and A. J. Germond, “Optimal location of multi type facts devices in a power system by
means of genetic algorithms,” IEEE Transactions on Power Systems, vol. 16, no. 3, pp. 537–544, Aug., 2001.
[16] N.G.Hingorani and L.Gyugyi, “Understanding FACTS”, the Institution of Electric and Electronics Engineers, 1998.
BIOGRAPHIES
G. Sasank Das received the B. Tech degree in Electrical and Electronics Engineering from DMS
SVH College of Engineering Machilipatnam in the year 2010. At present Pursuing M. Tech
(Power Systems Control and Automation) in PVP Siddhartha Institute of Technology, A.P,
INDIA.
B. Mohan received the B. Tech degree in Electrical and Electronics Engineering from JNTU
Hyderabad in the year 2009 and M. Tech in Power Systems Engineering from NIT Warangal in
the year 2011. From July 2011-May 2012 he worked as an Assistant Professor at S.V.C.E.T,
Hyderabad, India and since May 2012 he is working as an Assistant Professor at P.V.P.S.I.T,
Vijayawada, India. His research interests include Power Systems, Power Systems Deregulation,
HVDC, FACTS and Power Electronics and Drives.

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T04201162168Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm

  • 1. International OPEN ACCESS Journal Of Modern Engineering Research (IJMER) | IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 162 | Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm G. Sasank Das1 , B. Mohan2 1 Department of EEE, PVP Siddhartha Institute of Technology, A.P, INDIA 2 Department of EEE, PVP Siddhartha Institute of Technology, A.P, INDIA I. Introduction Deregulated power systems suffer from congestion management problems. Also they cannot fully utilize transmission lines due to excessive power loss that it could cause. FACTS devices such as Thyristor- controlled series compensators (TCSC) can, by controlling the power flow in the network, help reducing the flows in heavily loaded lines. Also they can minimize the power loss of the systems. However, because of the considerable cost of FACTS devices, it is important to minimize their number and obtain their optimal locations in the system [1]. The TCSC is one of the series FACTS devices. It uses an extremely simple main circuit. In this FACTS device a capacitor is inserted directly in series with the transmission line to be compensated and a Thyristor- controlled inductor is connected directly in parallel with the capacitor, thus no interfacing equipment, like high voltage transformers, are required. This makes the TCSC much more economic than some other competing FACTS technologies [2]. In [3], the TCSC may have one of the two possible characteristics: capacitive or inductive, respectively to decrease or increase the overall reactance of the line XL. It is modeled with three ideal switched elements connected in parallel: a capacitor, an inductor and a simple switch to short circuit both of them when they are not needed in the circuit. The capacitor and the inductor are variable and their values are dependent on the reactance and power transfer capability of the line in series with which the device is inserted. In order to avoid resonance, only one of the three elements can be switched at a time. Moreover, in order to avoid overcompensation of the line, the maximum value of the capacitance is fixed at -0.8 XL. For the inductance, the maximum is 0.2 XL. The TCSC model is presented in [3] is shown in Fig. 1. In [4], the TCSC is a capacitive reactance compensator which consists of a series capacitor bank shunted by a thyristor-controlled reactor to provide a smooth control of the series capacitive reactance. Model of the TCSC presented in [4] is shown in Fig. 2. Another TCSC model has been used in [5]. According to this model a variable reactance is inserted in series with the line to be compensated. This model is used in this paper and the reactance is assumed to vary in the range from -0.3 XL to -0.7 XL. ABSTRACT: In this paper Multi objective functions are simultaneously considered as the indexes of the system performance minimize total generation fuel cost and maximize system load-ability within system security margin. To find the optimal location and optimal value for Thyristor Controlled Series Compensator (TCSC) using optimization technique Genetic Algorithm (GA) to maximize system load- ability and minimize the system losses considering multi objectives optimization approach. A GA based Optimal Power Flow (OPF) is proposed to determine the type of FACTS (Flexible AC Transmission system) controllers, its optimal location and rating of the devices in power systems. The value of TCSC and line losses is applied as measure of power system performance. The type of FACTS controllers are used and modeled for steady-state studies: TCSC, minimize total generation fuel cost and maximize system load-ability within system security margin. Simulations will be carrying on IEEE30 bus power system for type of FACTS devices. Keywords: FACTS Device, Genetic algorithm, Optimal Power Flow (OPF), Loss minimization.
  • 2. Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm..... | IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 163 | Figure.1. Thyristor controlled-series capacitor Figure.2. TCSC Model Several research works are carried out to solve the optimal location problem of the TCSC. Optimization techniques applied in most of these works cannot be accepted as general optimization techniques as they used a fixed pre-specified number of FACTS devices. Some other works did not select the proper type or the proper working range of FACTS devices used in the optimization problem. Power system can, in general, be measured by system load-ability and/or system losses at a condition that nodal voltage magnitudes are kept within acceptable limits and thermal constraints of system elements are not violated. According to such optimization problem can be solved by using heuristic methods such as genetic algorithms [6,7]. GA is integrated with conventional optimal power flow (OPF) [8]to select the best control parameters to minimize the total generation fuel cost and keep the power flows within the security limits. In proposed optimal choice and allocation of FACTS devices [9] in multi-machine power systems using genetic algorithm. The objective is to achieve the power system economic generation allocation and dispatch in a deregulated electricity market. The objective is to achieve the power system economic generation allocation and dispatch in a deregulated electricity market. In implementation of the proposed real genetic algorithm has performed well when it is used to determine the location and compensation level of TCSC with the aim of maximizing the Total Transfer Capability (TTC) [10] of the system. The location of FACTS devices and the setting of their control parameters are optimized by a Bacterial Swarming Algorithm (BSA) [11] to improve the performance of the power network. Two objective functions are simultaneously considered as the indices of the system performance: maximization of system load-ability in system security margin and minimization of total generation fuel cost. In this paper, an approach to find the optimal location of TCSC in the power system to improve the load-ability of the lines and minimize the total loss using GA is presented. The proposed approach aims to find the optimal number of devices and their optimal ratings with taking into consideration the thermal and voltage limits. Examination of the proposed approach is carried out on IEEE30-bus system. II. The Proposed Optimization Technique The problem is to find the optimum numbers, locations and reactance of the TCSC devices to be used in the power system. This problem is a nonlinear multi-objective one. The GA method will be used in this paper where it only uses the values of the objective function and less likely to get trapped at a local optimum.
  • 3. Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm..... | IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 164 | Minimize the total losses without taking into consideration on the number of devices. That is it is required to minimize the objective function. Total system losses are equal to Sum of real losses of all system lines. Total loss and real losses are founded using MATPOWER [12]. New reactance = Old reactance + . Power flows are calculated before and after placing TCSC`s. TCSC Modeling Thyristor controlled series compensation (TCSC) is shown in figure 3. Figure.3 Thyristor controlled series compensation Where is the reactance of the line , is the resistance of the line, and are the half-line charging susceptance of the line at bus-i and bus-j. The difference between the line susceptance before and after the addition of TCSC can be expressed as: (1) (2) (3) (4) (5) (6) III. Problem Formulation Problem Variables Optimal power system operation seeks to optimize the steady state performance of a power system in terms of an objective function while satisfying several equality and inequality Constraints [7]-[9]. Generally, Optimal Power Flow is formulated an optimization problem as follows: Minimize J (x,u) Subject to
  • 4. Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm..... | IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 165 | (8) u: Vector of problem control variable x: Vector of system state variables J (x, u): Objective function to be minimized g(x, u) : Equality Constraints represents non-linear load flow equations. h(x, u): Inequality Constraints i.e. system functional operating constraints. Where u is a vector of control variables consisting of generator voltages VG, generator real power outputs PG except at slack busPG1, transformer tap settings T and shunt VAR compensation Qc. Hence u can be expressed as: (9) Objective Functions J is the objective function to be minimize, which is one of the following: Fuel cost minimization It seeks to find the optimal active power outputs of the generation plants so as to minimize the total fuel cost. This can be expressed as (10) Where is the fuel cost curve of the ith generator and it is assumed here to be represented by the following quadratic function: (11) Where , , and are the cost coefficients of the generator. Active power loss minimization The objective function J is considered as active power loss of the system. (12) Where n-line is the number of branches. Problem Constraints Equality constraints: The equality constraints that are the power flow equations corresponding to both real and reactive power balance equations, which can be written as: (13) (14) (15) (16) Inequality constraints: The inequality constraints are the system operating limits. The inequality constraints that are real power outputs, reactive power outputs and generator outputs. (17) IV. Results And Discussions The proposed approach has been tested on the standard IEEE 30 bus test system. In order to show the effectiveness of proposed method, a developed program in MATLAB environment is used. Case Study: IEEE 30 bus system [12]:
  • 5. Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm..... | IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 166 | IEEE 30 bus system is taken as a test system. That the system consists of 30 buses, 41 branches and 5 generators. The range of TCSC is taken as -30% to -70% from line reactance as in [13] and the power flow is carried out before and after allocating the TCSCs to determine their benefits. The cost coefficients of IEEE 30 bus system is as shown in below table.1. Table.1 a,b,c constants for generators Generator No a b c 1 0 2 0.00375 2 0 1.75 0.0175 3 0 1 0.0625 4 0 3.25 0.002075 5 0 3 0.025 6 0 3 0.025 Table.2 Generator Voltages, Pg and Cost values Unit No Bus no Voltage Before TCSC Voltage After TCSC Pgen Before TCSC Pgen After TCSC Cost Before TCSC Cost After TCSC 1 1 1.050000 1.050000 176.35828 175.01343 469.34998 464.88824 2 2 1.038235 1.039999 50.342983 49.727625 132.45249 130.29798 3 5 1.045077 1.005882 20.435657 21.315960 46.536663 49.714096 4 8 1.027835 1.005882 23.680715 22.166740 81.639197 76.139884 5 11 1.008730 1.059999 10.854663 12.632362 35.509582 41.886502 6 13 1.055293 1.045294 12.047861 12.252980 39.772357 40.512329 Table.3 Fuel Cost Before TCSC After TCSC 804.144360 $/hr 802.936280$/hr problem converged in 47 iterations problem converged in 52 iterations Voltage magnitudes of IEEE30-bus system without TCSC Figure 4. Voltage magnitudes before and after placement of TCSC
  • 6. Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm..... | IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 167 | Active power loss and Reactive power loss of IEEE30-bus system with and without TCSC Figure 5. Active Power Loss before and after placement of TCSC Figure 6. Reactive Power Loss before and after placement of TCSC V. Conclusion Optimal location of TCSC is placed in line number 20 and rating of TCSC is -0.084375(Reactance value) using GA is proposed in this paper. TCSC in a power system is improved the load-ability of its lines and minimize its total loss. The proposed technique minimizes the real power loss and reactive power loss. And also it improved the voltage profile. The fuel cost also reduced from 804.144360$/hr to 802.936280$/hr. The power angles of nodal voltages are increased. A MATLAB program for optimal allocation and rating of TCSC using GA results are presented. REFERENCES [1] A. Y. Abdelaziz, M. A. El-Sharkawy, M. A. Attia “Optimal Allocation of TCSC Devices Using Genetic Algorithms” Proceedings of the 14th International Middle East Power Systems Conference, Cairo University, Egypt, December 19-21, 2010. [2] S. Meikandasivam, Rajesh Kumar Nema and Shailendra Kumar Jain, "Behavioral Study of TCSC Device - A Matlab/Simulink Implementation," World Academy of Science, Engineering and Technology, Vol. 45, 2008, pp. 694-699. [3] Stéphane Gerbex, Rachid Cherkaoui, and Alain J. Germond, "Optimal Location of Multi-Type FACTS Devices in a Power System by Means of Genetic Algorithms," IEEE Transactions on Power Systems, Vol. 16, No. 3, August 2001, pp. 537-544. [4] R. Narmatha Banu and D. Devaraj, "Genetic Algorithm Approach for Optimal Power Flow with FACTS Devices," 4th International IEEE Conference Intelligent Systems, Varna, September 2008.
  • 7. Optimal Allocation of FACTS Device with Multiple Objectives Using Genetic Algorithm..... | IJMER | ISSN: 2249–6645 | www.ijmer.com | Vol. 4 | Iss. 2 | Feb. 2014 | 168 | [5] M. Saravanan, S. M. R Slochanal, P. Venkatesh and J. P. S. Abraham, "Application of Particle Swarm Optimization Technique for Optimal Location of FACTS Devices Considering Cost of Installation and System Loadability", Electric Power Systems Research, Vol. 77, No. 3/4, 2007 , pp. 276-283. [6] S. M. Sait and H. Youssef, "Iterative Computer Algorithms with Application in Engineering: Solving Combinatorial Optimization Problems," IEEE Computer Society Press, 1999. [7] D. E. Goldberg, "Genetic Algorithms in Search Optimization and Machine Learning", Addison-Wesley Publishing Company, 1989. [8] T. S. Chung and Y. Z. Li, "A Hybrid GA Approach for OPF with Consideration of FACTS Devices," IEEE Power Engineering Review, August 2000, Vol. 20, Issue 8, pp. 54-57. [9] L. J. Cai, I. Erlich and G. Stamtsis, "Optimal Choice and Allocation of FACTS Devices in Deregulated Electricity Market Using Genetic Algorithms," in Proceeding of the IEEE Power Systems Conference and Exposition, October 2004, Vol. 1, pp. 201-207. [10] W. Feng and G. B. Shrestha, "Allocation of TCSC Devices to Optimize Total Transmission Capacity in a Competitive Power Market," Proceedings of the IEEE Power Engineering Society Winter Meeting, Columbus, OH, Vol. 2, 2001, pp. 587-593. [11] Z. Lu., M. S. Li, L. Jiang and Q. H. Wu, "Optimal Allocation of FACTS Devices with Multiple Objectives Achieved by Bacterial Swarming Algorithm," IEEE Power and Energy Society 2008 General Meeting: Conversion and Delivery of Electrical Energy in the 21st Century, Pittsburg, PA, July 2008, pp. 1-7. [12] Ray D. Zimmerman and E. Carlos Murillo-Sanchez, "Matpower A Matlab™ Power System Simulation Package Version 3.2", User's Manual, September 21, 2007. http://www.Pserc.Cornell.Edu/Matpower/ [13] G. Y. Yang, G. Hovland, R. Majumder and Z. Y. Dong, "TCSC Allocation based on Line Flow Based Equations Via Mixed-Integer Programming," IEEE Transactions on Power Systems, Vol. 22, No. 4, November 2007, pp. 2262- 2269. [14] W. Shao and V. Vittal, “LP-based OPF for corrective FACTS control to relieve overloads and voltage violations,” IEEE Transactions on Power Systems, vol. 21, no. 4, pp. 1832–1839, Dec., 2006. [15] S. Gerbex, R. Cherkaoui, and A. J. Germond, “Optimal location of multi type facts devices in a power system by means of genetic algorithms,” IEEE Transactions on Power Systems, vol. 16, no. 3, pp. 537–544, Aug., 2001. [16] N.G.Hingorani and L.Gyugyi, “Understanding FACTS”, the Institution of Electric and Electronics Engineers, 1998. BIOGRAPHIES G. Sasank Das received the B. Tech degree in Electrical and Electronics Engineering from DMS SVH College of Engineering Machilipatnam in the year 2010. At present Pursuing M. Tech (Power Systems Control and Automation) in PVP Siddhartha Institute of Technology, A.P, INDIA. B. Mohan received the B. Tech degree in Electrical and Electronics Engineering from JNTU Hyderabad in the year 2009 and M. Tech in Power Systems Engineering from NIT Warangal in the year 2011. From July 2011-May 2012 he worked as an Assistant Professor at S.V.C.E.T, Hyderabad, India and since May 2012 he is working as an Assistant Professor at P.V.P.S.I.T, Vijayawada, India. His research interests include Power Systems, Power Systems Deregulation, HVDC, FACTS and Power Electronics and Drives.