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Fault Analysis of Power Distribution System
Robinson Navas
Department of Electrical and Computer Engineering
California State University, Northridge
Northridge, USA
robinson.navasgutierrez.83@my.csun.edu
Vinayak Kadnekar
Department of Electrical and Computer Engineering
California State University, Northridge
Northridge, USA
Vinayak.kadnekar.549@my.csun.edu
Abstract— It is desired to construct a reliable and
cost efficient power system to drive various loads in
an efficient way. In reality this is not possible to
construct from scratch without before having a good
understanding about the problem in hand.
Nowadays there are lot of programs that helps
resolve or minimize this issue; such as Power World,
ETAP and MatLab/Simulink to mention a few.
These programs serve as an aid in constructing a
more reliable and cost efficient power system by
simulating possible electrical faults that might
damage the generators, motors and/or transmission
lines. These simulations not only imitate real life
scenarios but they help in the design of protection
system. Protection system not only protects the
equipment such as generators and motors but also
the general public. This means that the power of a
transmission line has to be cut off whenever there is
a big fault. Not all faults require this action but with
the help of these simulation programs engineers are
able to come up with appropriate designs to mitigate
all these different scenarios.
Index Terms—Fault Level Analysis, Symmetrical
Components
INTRODUCTION
An approach to fault analysis in transmission lines
will be capture in this document to identify possible
faults in transmission lines and try to mitigate the effect
of it. A full analysis and examples to demonstrate the
effect of these faults will be discussed in detailed.
Simulations will provide further detail and a very simple
model to prove this faults will be used. In addition, hand
calculations were performed to compare with values
obtained from simulations. This paper presents an
approach of fault analysis of simple 5 bus transmission
network based on symmetrical components. The
proposed method allows analysis of any complex
unbalanced transmission network quite easily. All the
different electrical faults will be considered and
simulated to find out the highest fault current possible in
the system.
The ultimate objective of any fault analysis is to
calculate the fault current and voltages at each bus of
transmission network. With the help of fault analysis,
we can obtained fault current for different types of fault.
Fault analysis is also necessary to determine fault MVA
and voltage at the time of fault and fault location. Fault
analysis is also important for selection of protective
devices such as protective relays and circuit breakers so
that fault is cleared as soon as possible and all power
utility equipment are protected from heavy short circuit
current. It is also useful for safety of persons working
near utility substation.
II. TYPE OF FAULTS
There are two types of faults which can occur on any
transmission lines; balanced faults and unbalanced faults
also known as symmetrical and asymmetrical faults
respectively. Most of the faults that occur on power
systems are not the balanced three phase faults, but the
unbalanced faults. In addition, faults can be categorized
as the shunt faults, series faults and simultaneous faults.
In the analysis of power system under fault conditions, it
is necessary to make a distinction between the types of
fault to ensure the best results possible in the analysis.
However, for this project only shunt faults are to be
analyzed.
A. Series Faults
Series faults represent open conductor and take place
when unbalanced series impedance conditions of the
lines are present. Two examples of series fault are when
the system holds one or two broken lines, or impedance
inserted in one or two lines. In the real world a series
faults takes place, for example, when circuit breakers
controls the lines and do not open all three phases, in
this case, one or two phases of the line may be open
while the other/s is closed. Series faults are
characterized by increase of voltage and frequency and
fall in current in the faulted phases.
B. Shunt Faults
The shunt faults are the most common type of fault
taking place in the field. They involve power conductors
or conductor-to-ground or short circuits between
conductors. One of the most important characteristics of
shunt faults is the increment the current suffers and fall
in voltage and frequency. Shunt faults can be classified
into four categories [5].
 Line-to-ground fault: this type of fault exists
when one phase of any transmission lines
establishes a connection with the ground either
by ice, wind, falling tree or any other incident.
70% of all transmission lines faults are
classified under this category [5].
 Line-to-line fault: as a result of high winds, one
phase could touch another phase & line-to-line
fault takes place. 15% of all transmission lines
faults are considered line-to-line faults [5].
 Double line-to-ground: falling tree where two
phases become in contact with the ground
could lead to this type of fault. In addition, two
phases will be involved instead of one at the
line-to-ground faults scenarios. 10% of all
transmission lines faults are under this type of
faults [5].
 Three phase fault: in this case, falling tower,
failure of equipment or even a line breaking
and touching the remaining phases can cause
three phase faults. In reality, this type of fault
not often exists which can be seen from its
share of 5% of all transmission lines faults [5]
The first three of these faults are known as
asymmetrical faults. Out of above, three phase fault is
only symmetrical fault. Traditionally, unsymmetrical
faults are analyzed by the symmetrical component based
method; however, this method is usually time
consuming due to the building algorithm of impedance
matrix [4].
II. SYMMETRICAL COMPONENTS
Assume that a set of three-phase voltages designated
Va, Vb, and Vc is given. In accordance with Fortescue,
these phase voltages are resolved into the following
three sets of sequence components:
 Zero-sequence components, consisting of three
phasors with equal magnitudes and with zero
phase displacement.
 Positive-sequence components, consisting of
three phasors with equal magnitudes, 120
degree phase displacement, and positive
sequence.
 Negative-sequence components, consisting of
three phasors with equal magnitudes, 120
degree phase displacement, and negative
sequence.
Figure 1: Symmetrical Components
Three Voltages are represented using following
equations.
Va= V1+V2+V0
Vb= a2
V1+aV2+V0
Vc= aV1+a2
V2+V0
Currents are also represented in similar manner.
Ia= I1+I2+I0
Ib= a2
I1+aI2+I0
Ic= aI1+a2
I2+I0
Figure 2: General Sequence Network
Using symmetrical representation from above
equations faulted network is reduced to zero sequence,
Positive sequence and negative sequence respectively as
shown in above figure. After reducing faulted circuit
and fault current and voltages are calculated.
III. FAULT ANALYSIS
In general, a fault is any event, unbalanced situation
or any asymmetrical situation that interferes with the
normal current flow in a power system and forces
voltages and currents to differ from each other.
It is important to distinguish between series and
shunt faults in order to make an accurate fault analysis
of an asymmetrical three-phase system. When the fault
is caused by an unbalance in the line impedance and
does not involve a ground, or any type of inter-
connection between phase conductors it is known as a
series fault. On the other hand, when the fault occurs
and there is an inter-connection between phase-
conductors or between conductors and ground and/or
neutral it is known as a shunt fault. [7]
Statistically, series faults do not occur as often as
shunt faults does. Because of this fact only the shunt
faults are explained here in detail since the emphasis in
this project is on analysis of a power system under shunt
faults.
A. Three Phase Fault
By definition a three-phase fault is a symmetrical
fault. Even though it is the least frequent fault, it is the
most dangerous. Some of the characteristics of a three-
phase fault are a very large fault current and usually a
voltage level equals to zero at the site where the fault
takes place. [7]
A general representation of a balanced three-phase
fault is shown in Figure 3 where F is the fault point with
impedances Zf and Zg .Following Figure shows General
representation of a balanced three-phase fault and the
sequences networks interconnection diagram.
Figure 3: General Three Phase Fault and Sequence
Network
B. Single Line-to-Ground Fault
The single line-to-ground fault is usually referred as
“short circuit” fault and occurs when one conductor
falls to ground or makes contact with the neutral wire.
The general representation of a single line-to-ground
fault is shown in Figure 3.10 where F is the fault point
with impedances Zf. Figure 4. shows the sequences
network diagram. Phase a is usually assumed to be the
faulted phase, this is for simplicity in the fault analysis
calculations. [1]
Figure 4: General Line to Ground Fault and Sequence
Network
C. Line-to-Line Fault
A line-to-line fault may take place either on an
overhead and/or underground transmission system and
occurs when two conductors are short-circuited. One of
the characteristic of this type of fault is that its fault
impedance magnitude could vary over a wide range
making very hard to predict its upper and lower limits. It
is when the fault impedance is zero that the highest
asymmetry at the line-to-line fault occurs [7]. The
general representation of a line-to-line fault is shown in
Figure 5 where F is the fault point with impedances Zf.
Phase b and c are usually assumed to be the faulted
phases; this is for simplicity in the fault analysis
calculations
Figure 5: General Line to Line Fault and Sequence Network
D. Double Line-to-Ground Fault
A double line-to-ground fault represents a serious
event that causes a significant asymmetry in a three-
phase symmetrical system and it may spread into a
three-phase fault when not clear in appropriate time. The
major problem when analyzing this type of fault is the
assumption of the fault impedance Zf , and the value of
the impedance towards the ground Zg. [7]The general
representation of a double line-to-ground fault is shown
in Figure 6 where F is the fault point with impedances Zf
and the impedance from line to ground Zg. Phase b and c
are assumed to be the faulted phases.
Figure 6: General Double Line to Ground Fault and
Sequence Network
IV. SIMULATION
A. Simplified Model
Figure 7: Five Bus System
B. Parameters
C. Simulink Model
D. MatLab Simulation and Fault characterization
One phase fault to ground at Bus 1 and 2 (1LG, phase
A)
Fault current and voltage at bus 1 shown below
In the figure below we can witness the following faults
(Phase A to ground):
Fault voltage at bus 2 in per unit value
Fault current at bus 2 in per unit value
The signal shape of the fault current on phase A at bus 2
One phase fault to ground at Bus 1 and 2 (1LG, phase
B)
Fault current and voltage at bus 1 shown below
In the figure below we can witness the following faults
(Phase B to ground):
Fault voltage result at bus 2 in per unit value
Fault current results at bus 2 in per unit value
The signal shape of the fault current on phase B at
bus 2
One phase fault to ground at Bus 1 and 2 (1LG, phase
C)
Fault current and voltage at bus 1 shown below
In the figure below we can witness the following
faults (Phase B to ground):
Fault voltage result at bus 2 in per unit value
Fault current results at bus 2 in per unit value
The signal shape of the fault current on phase C at bus 2.
Three phase fault at Bus 1 and 2 (3-Phase Fault A, B, C)
Fault current and voltage at bus 1 shown below
In the figure below we can witness the following faults
(Three-phase A, B & C):
Fault voltage result at bus 2 in per unit value
Fault current results at bus 2 in per unit value
The signal shape of the fault current of the three phases
at bus 2
Three phase to ground fault at Bus 1 and 2 (3LG, A,
B&C to ground)
Fault current and voltage at bus 1 shown below
In the figure below we can witness the following faults
(3LG, A, B&C):
Fault voltage result at bus 2 in per unit value
Fault current results at bus 2 in per unit value
The signal shape of the fault current of the three phase
to ground at bus 2
The results of the different faults can be seen in the
simulation part of this report where the simulation of a
sample circuit was carried out. Graphs were attached to
this report to demonstrate the results when a fault occurs
in a power system.
CONCLUSION
In this project, fault analysis was done for a 5-bus
system. The analysis was carried manually using
symmetrical components method. The results were
compared with software solutions to validate the hand
calculations’ accuracy. The error was acceptable and
below 0.1 p.u. for all type of fault. The following
observations have been made based on the results
obtained from the analysis:
 In three-phase fault, the voltages at faulted bus
phases dropped to zero during the fault. The
faulted bus is bus number four where Phase A,
B and C has a zero voltage potential.
 However, only voltage at Phase A is equal to
zero in single line-to-ground fault. In addition,
only Phase A has current since it is the faulted
phase in this type of fault as we assumed earlier
in the mathematical model. This current is the
second highest fault currents of all types.
 Since Phase B and Phase C are in contact in
line-to-line fault, the voltages at both phases
are equal. The fault current are passing from B
to C. in Phase A, the current is equal to zero
compared to the fault current.
 In double line-to-ground fault, Phase B and C
voltages are equal to zero. The faulted current
is flowing through both phases only. In
addition, this type of fault is the most sever
fault on the system which can be seen from its
current value.
REFERENCES
[1] K. S. Ratnadeep, Y. N. Bhosale and S. Kulkarni, "Fault
level analysis of power distribution system," Energy
Efficient Technologies for Sustainability (ICEETS),
2013 International Conference on, Nagercoil, 2013, pp.
1001-1005.
[2] L. Nastac, P. Wang, R. Lascu, M. Dilek, M. Prica and S.
Kuloor, "Fault analysis study using modeling and
simulation tools for distribution power systems,"
Proceedings of the 37th Annual North American Power
Symposium, 2005., 2005, pp. 225-232.
[3] M. Abdel-Akher and K. M. Nor, "Fault Analysis of
Multiphase Distribution Systems Using Symmetrical
Components," in IEEE Transactions on Power Delivery,
vol. 25, no. 4, pp. 2931-2939, Oct. 2010.
[4] J. H. Teng, "Unsymmetrical Short-Circuit Fault Analysis
for Weakly Meshed Distribution Systems," in IEEE
Transactions on Power Systems, vol. 25, no. 1, pp. 96-
105, Feb. 2010.
[5] Hadi Saadat. Power System Analysis. Milwaukee School
of Engineering. WBC McGraw-Hill.
[6] Modern Power Systems Analysis- 3rd Edition by D P
Kothari & I J Nagrath
[7] Miroslav D. Markovic, “Fault Analysis in Power
Systems by Using the Fortescue Method”, TESLA
Institute, 2009.

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ECE610 IEEE

  • 1. Fault Analysis of Power Distribution System Robinson Navas Department of Electrical and Computer Engineering California State University, Northridge Northridge, USA robinson.navasgutierrez.83@my.csun.edu Vinayak Kadnekar Department of Electrical and Computer Engineering California State University, Northridge Northridge, USA Vinayak.kadnekar.549@my.csun.edu Abstract— It is desired to construct a reliable and cost efficient power system to drive various loads in an efficient way. In reality this is not possible to construct from scratch without before having a good understanding about the problem in hand. Nowadays there are lot of programs that helps resolve or minimize this issue; such as Power World, ETAP and MatLab/Simulink to mention a few. These programs serve as an aid in constructing a more reliable and cost efficient power system by simulating possible electrical faults that might damage the generators, motors and/or transmission lines. These simulations not only imitate real life scenarios but they help in the design of protection system. Protection system not only protects the equipment such as generators and motors but also the general public. This means that the power of a transmission line has to be cut off whenever there is a big fault. Not all faults require this action but with the help of these simulation programs engineers are able to come up with appropriate designs to mitigate all these different scenarios. Index Terms—Fault Level Analysis, Symmetrical Components INTRODUCTION An approach to fault analysis in transmission lines will be capture in this document to identify possible faults in transmission lines and try to mitigate the effect of it. A full analysis and examples to demonstrate the effect of these faults will be discussed in detailed. Simulations will provide further detail and a very simple model to prove this faults will be used. In addition, hand calculations were performed to compare with values obtained from simulations. This paper presents an approach of fault analysis of simple 5 bus transmission network based on symmetrical components. The proposed method allows analysis of any complex unbalanced transmission network quite easily. All the different electrical faults will be considered and simulated to find out the highest fault current possible in the system. The ultimate objective of any fault analysis is to calculate the fault current and voltages at each bus of transmission network. With the help of fault analysis, we can obtained fault current for different types of fault. Fault analysis is also necessary to determine fault MVA and voltage at the time of fault and fault location. Fault analysis is also important for selection of protective devices such as protective relays and circuit breakers so that fault is cleared as soon as possible and all power utility equipment are protected from heavy short circuit current. It is also useful for safety of persons working near utility substation. II. TYPE OF FAULTS There are two types of faults which can occur on any transmission lines; balanced faults and unbalanced faults also known as symmetrical and asymmetrical faults respectively. Most of the faults that occur on power systems are not the balanced three phase faults, but the unbalanced faults. In addition, faults can be categorized as the shunt faults, series faults and simultaneous faults. In the analysis of power system under fault conditions, it is necessary to make a distinction between the types of fault to ensure the best results possible in the analysis. However, for this project only shunt faults are to be analyzed. A. Series Faults Series faults represent open conductor and take place when unbalanced series impedance conditions of the lines are present. Two examples of series fault are when the system holds one or two broken lines, or impedance inserted in one or two lines. In the real world a series faults takes place, for example, when circuit breakers controls the lines and do not open all three phases, in this case, one or two phases of the line may be open while the other/s is closed. Series faults are characterized by increase of voltage and frequency and fall in current in the faulted phases. B. Shunt Faults The shunt faults are the most common type of fault taking place in the field. They involve power conductors or conductor-to-ground or short circuits between conductors. One of the most important characteristics of
  • 2. shunt faults is the increment the current suffers and fall in voltage and frequency. Shunt faults can be classified into four categories [5].  Line-to-ground fault: this type of fault exists when one phase of any transmission lines establishes a connection with the ground either by ice, wind, falling tree or any other incident. 70% of all transmission lines faults are classified under this category [5].  Line-to-line fault: as a result of high winds, one phase could touch another phase & line-to-line fault takes place. 15% of all transmission lines faults are considered line-to-line faults [5].  Double line-to-ground: falling tree where two phases become in contact with the ground could lead to this type of fault. In addition, two phases will be involved instead of one at the line-to-ground faults scenarios. 10% of all transmission lines faults are under this type of faults [5].  Three phase fault: in this case, falling tower, failure of equipment or even a line breaking and touching the remaining phases can cause three phase faults. In reality, this type of fault not often exists which can be seen from its share of 5% of all transmission lines faults [5] The first three of these faults are known as asymmetrical faults. Out of above, three phase fault is only symmetrical fault. Traditionally, unsymmetrical faults are analyzed by the symmetrical component based method; however, this method is usually time consuming due to the building algorithm of impedance matrix [4]. II. SYMMETRICAL COMPONENTS Assume that a set of three-phase voltages designated Va, Vb, and Vc is given. In accordance with Fortescue, these phase voltages are resolved into the following three sets of sequence components:  Zero-sequence components, consisting of three phasors with equal magnitudes and with zero phase displacement.  Positive-sequence components, consisting of three phasors with equal magnitudes, 120 degree phase displacement, and positive sequence.  Negative-sequence components, consisting of three phasors with equal magnitudes, 120 degree phase displacement, and negative sequence. Figure 1: Symmetrical Components Three Voltages are represented using following equations. Va= V1+V2+V0 Vb= a2 V1+aV2+V0 Vc= aV1+a2 V2+V0 Currents are also represented in similar manner. Ia= I1+I2+I0 Ib= a2 I1+aI2+I0 Ic= aI1+a2 I2+I0 Figure 2: General Sequence Network Using symmetrical representation from above equations faulted network is reduced to zero sequence, Positive sequence and negative sequence respectively as shown in above figure. After reducing faulted circuit and fault current and voltages are calculated.
  • 3. III. FAULT ANALYSIS In general, a fault is any event, unbalanced situation or any asymmetrical situation that interferes with the normal current flow in a power system and forces voltages and currents to differ from each other. It is important to distinguish between series and shunt faults in order to make an accurate fault analysis of an asymmetrical three-phase system. When the fault is caused by an unbalance in the line impedance and does not involve a ground, or any type of inter- connection between phase conductors it is known as a series fault. On the other hand, when the fault occurs and there is an inter-connection between phase- conductors or between conductors and ground and/or neutral it is known as a shunt fault. [7] Statistically, series faults do not occur as often as shunt faults does. Because of this fact only the shunt faults are explained here in detail since the emphasis in this project is on analysis of a power system under shunt faults. A. Three Phase Fault By definition a three-phase fault is a symmetrical fault. Even though it is the least frequent fault, it is the most dangerous. Some of the characteristics of a three- phase fault are a very large fault current and usually a voltage level equals to zero at the site where the fault takes place. [7] A general representation of a balanced three-phase fault is shown in Figure 3 where F is the fault point with impedances Zf and Zg .Following Figure shows General representation of a balanced three-phase fault and the sequences networks interconnection diagram. Figure 3: General Three Phase Fault and Sequence Network B. Single Line-to-Ground Fault The single line-to-ground fault is usually referred as “short circuit” fault and occurs when one conductor falls to ground or makes contact with the neutral wire. The general representation of a single line-to-ground fault is shown in Figure 3.10 where F is the fault point with impedances Zf. Figure 4. shows the sequences network diagram. Phase a is usually assumed to be the faulted phase, this is for simplicity in the fault analysis calculations. [1] Figure 4: General Line to Ground Fault and Sequence Network
  • 4. C. Line-to-Line Fault A line-to-line fault may take place either on an overhead and/or underground transmission system and occurs when two conductors are short-circuited. One of the characteristic of this type of fault is that its fault impedance magnitude could vary over a wide range making very hard to predict its upper and lower limits. It is when the fault impedance is zero that the highest asymmetry at the line-to-line fault occurs [7]. The general representation of a line-to-line fault is shown in Figure 5 where F is the fault point with impedances Zf. Phase b and c are usually assumed to be the faulted phases; this is for simplicity in the fault analysis calculations Figure 5: General Line to Line Fault and Sequence Network D. Double Line-to-Ground Fault A double line-to-ground fault represents a serious event that causes a significant asymmetry in a three- phase symmetrical system and it may spread into a three-phase fault when not clear in appropriate time. The major problem when analyzing this type of fault is the assumption of the fault impedance Zf , and the value of the impedance towards the ground Zg. [7]The general representation of a double line-to-ground fault is shown in Figure 6 where F is the fault point with impedances Zf and the impedance from line to ground Zg. Phase b and c are assumed to be the faulted phases. Figure 6: General Double Line to Ground Fault and Sequence Network IV. SIMULATION A. Simplified Model Figure 7: Five Bus System
  • 5. B. Parameters C. Simulink Model D. MatLab Simulation and Fault characterization One phase fault to ground at Bus 1 and 2 (1LG, phase A) Fault current and voltage at bus 1 shown below In the figure below we can witness the following faults (Phase A to ground): Fault voltage at bus 2 in per unit value Fault current at bus 2 in per unit value The signal shape of the fault current on phase A at bus 2 One phase fault to ground at Bus 1 and 2 (1LG, phase B) Fault current and voltage at bus 1 shown below
  • 6. In the figure below we can witness the following faults (Phase B to ground): Fault voltage result at bus 2 in per unit value Fault current results at bus 2 in per unit value The signal shape of the fault current on phase B at bus 2 One phase fault to ground at Bus 1 and 2 (1LG, phase C) Fault current and voltage at bus 1 shown below In the figure below we can witness the following faults (Phase B to ground): Fault voltage result at bus 2 in per unit value Fault current results at bus 2 in per unit value The signal shape of the fault current on phase C at bus 2.
  • 7. Three phase fault at Bus 1 and 2 (3-Phase Fault A, B, C) Fault current and voltage at bus 1 shown below In the figure below we can witness the following faults (Three-phase A, B & C): Fault voltage result at bus 2 in per unit value Fault current results at bus 2 in per unit value The signal shape of the fault current of the three phases at bus 2 Three phase to ground fault at Bus 1 and 2 (3LG, A, B&C to ground) Fault current and voltage at bus 1 shown below In the figure below we can witness the following faults (3LG, A, B&C): Fault voltage result at bus 2 in per unit value Fault current results at bus 2 in per unit value The signal shape of the fault current of the three phase to ground at bus 2
  • 8. The results of the different faults can be seen in the simulation part of this report where the simulation of a sample circuit was carried out. Graphs were attached to this report to demonstrate the results when a fault occurs in a power system. CONCLUSION In this project, fault analysis was done for a 5-bus system. The analysis was carried manually using symmetrical components method. The results were compared with software solutions to validate the hand calculations’ accuracy. The error was acceptable and below 0.1 p.u. for all type of fault. The following observations have been made based on the results obtained from the analysis:  In three-phase fault, the voltages at faulted bus phases dropped to zero during the fault. The faulted bus is bus number four where Phase A, B and C has a zero voltage potential.  However, only voltage at Phase A is equal to zero in single line-to-ground fault. In addition, only Phase A has current since it is the faulted phase in this type of fault as we assumed earlier in the mathematical model. This current is the second highest fault currents of all types.  Since Phase B and Phase C are in contact in line-to-line fault, the voltages at both phases are equal. The fault current are passing from B to C. in Phase A, the current is equal to zero compared to the fault current.  In double line-to-ground fault, Phase B and C voltages are equal to zero. The faulted current is flowing through both phases only. In addition, this type of fault is the most sever fault on the system which can be seen from its current value. REFERENCES [1] K. S. Ratnadeep, Y. N. Bhosale and S. Kulkarni, "Fault level analysis of power distribution system," Energy Efficient Technologies for Sustainability (ICEETS), 2013 International Conference on, Nagercoil, 2013, pp. 1001-1005. [2] L. Nastac, P. Wang, R. Lascu, M. Dilek, M. Prica and S. Kuloor, "Fault analysis study using modeling and simulation tools for distribution power systems," Proceedings of the 37th Annual North American Power Symposium, 2005., 2005, pp. 225-232. [3] M. Abdel-Akher and K. M. Nor, "Fault Analysis of Multiphase Distribution Systems Using Symmetrical Components," in IEEE Transactions on Power Delivery, vol. 25, no. 4, pp. 2931-2939, Oct. 2010. [4] J. H. Teng, "Unsymmetrical Short-Circuit Fault Analysis for Weakly Meshed Distribution Systems," in IEEE Transactions on Power Systems, vol. 25, no. 1, pp. 96- 105, Feb. 2010. [5] Hadi Saadat. Power System Analysis. Milwaukee School of Engineering. WBC McGraw-Hill. [6] Modern Power Systems Analysis- 3rd Edition by D P Kothari & I J Nagrath [7] Miroslav D. Markovic, “Fault Analysis in Power Systems by Using the Fortescue Method”, TESLA Institute, 2009.