If3415111540

Raneru Nageswara Rao / International Journal of Engineering Research and Applications
(IJERA) ISSN: 2248-9622 www.ijera.com
Vol. 3, Issue 4, Jul-Aug 2013, pp.1511-1540
1511 | P a g e
Harmonic Analysis of Small Scale Industrial Loads and
Harmonic Mitigation Techniques in Industrial Distribution
System
Raneru Nageswara Rao
Department of Electrical Engineering, Osmania University, Hyderabad-500007.
ABSTRACT
Distribution system is the part of power
system consisting of different combinations of
linear and non-linear loads. The widespread
application of power electronics is introducing
non-linear loads in the distribution system
resulting in the distortion of current voltage
waveforms. The objective of this project is to
study the harmonic distortion in a typical small
scale industrial distribution system and suggest
suitable harmonic compensation technique.
Various domestic loads such as computer,
fluorescent lamp, CFL lamp, fan, air conditioner
and small scale industry loads such as adjustable
speed drive, arc welder and lift are modeled in
PSCAD/EMTDC. These models are then used for
harmonic analysis of small scale industrial system.
Current and voltage harmonic analysis is
performed for standard IEEE 13-Bus medium
voltage industrial distribution system by
performing simulation using PSCAD/EMTDC.
Adjustable speed drive is modelled and used as
nonlinear loads and RL loads as static loads. The
harmonic distribution is found and THD of
voltage and current is found at all buses.
Harmonic mitigation is performed by using single
tuned, double tuned and reactance one-port
filters. Also, use of shunt and series active filters is
made for mitigating harmonics at PCC. Sensitivity
analysis is then performed to analyze the effect on
harmonic distribution and filter performance at
various load conditions, variation in system or
transformer or feeder X/R ratio, change in filter
positions and effect of power factor correction
capacitor.
Keywords – Modeling of Industrial loads, harmonic
Analysis, Active filters and Passive filters.
I. INTRODUCTION
1.1: Power Quality: In an ideal ac power
system, energy is supplied at a single constant
frequency and specified voltage levels of constant
magnitudes. However, this situation is difficult to
achieve in practice. The undesirable deviation from a
perfect sinusoidal waveform (variations in the
magnitude and or the frequency) is generally
expressed in terms of power quality. The power
quality is an umbrella concept for many individual
types of power system disturbances such as harmonic
distortion, transients, voltage variations, voltage
flicker, etc. Of all power line disturbances, harmonics
are probably the most degenerative condition to
power quality because of being a steady state
condition. The Power quality problems resulting from
harmonics have been getting more and more attention
by researchers.
1.2: Power Quality Problems
a) The characteristics of the utility power supply
can have a detrimental effect on the performance
of industrial equipment.
b) Harmonics produced by industrial equipment,
such as rectifiers or ASDs, can have a
detrimental effect on the reliability of the plant’s
electrical distribution system, the equipment it
feeds, and on the utility system.
c) The characteristics of the current and voltage
produced by ASDs can cause motor problems.
While power quality is basically voltage quality,
it is not strictly a voltage issue. Since the supply
system has a finite, rather than an infinite,
strength, currents outside the direct control of the
utility can adversely affect power quality. These
are harmonic load currents, lightning currents,
and fault currents. How do we quantify voltage
aberrations indicative of power-quality
problems? One must employ an accurate
voltage-measuring device, such as an
oscilloscope.
A power-quality problem is an occurrence
manifested in a nonstandard voltage, current, or
frequency deviation that results in a failure or a
misoperation of end-use equipment. Power quality is
a reliability issue driven by end users. All power
quality problems are described in below.
1.2.1: Transients-Impulsive
These are commonly known as switching
surges or voltage spikes (Fig.1.2.1). They can be
caused by circuit breakers out of adjustment,
capacitor switching, lightning, or system faults. They
are characterized by a sudden, non power frequency
change, high amplitude, fast rise and decay times,
and high energy content.

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1.2.2: Transients-Oscillatory
This is a sudden, bidirectional, non power
frequency change: a ringing (Fig.1.2.2). For high-
frequency ringing over 500 kHz of 1-μs duration and
for 5-500 kHz ringing with tens of μs duration, it is
likely the result of either the system response or the
load response to an impulsive transient. With a
frequency of less than 5 kHz and 0.3-50 ms duration,
it could have one of a number of causes.
1.2.3: Voltage Sag
This is a short-term, few-cycles duration,
drop in voltage (Fig.1.2.3) on the order of more than
10% to less than 90%. Typically, it lasts from 0.5
cycles to a minute. Voltage sags result from the
voltage drop, from starting big motors across-the-
line, or from a fault on an adjacent power line.
Transients-Impulsive Transients-Oscillatory Voltage
Sag
1.2.4: Voltage Swell: This is a short-term increase in
voltage of a few cycles duration (Fig.1.2.4). The
magnitude of the increase is more than 10% and less
than 80%. A swell can result from a single line-to-
ground fault that raises the voltage on the other two
phases. It can also result from dropping a large load
or energizing a capacitor bank.
1.2.5: Interruption: Ninety percent of the faults on
overhead distribution lines are of a temporary nature
(Fig.1.2.5). Typically, these faults result from
lightning, tree limbs, or animals causing grounds or
shorts. Distribution lines are protected by a form of
circuit breaker called a recloser. Reclosers interrupt
faults, and then automatically restore the circuit, or
reclose, and, if the fault has cleared, the recloser stays
closed. If the fault still persists, the recloser trips and
again automatically closes back in. It usually recloses
three times before locking out.
1.2.6: Voltage Flicker: Flicker comes from the
aggravating, rapid on-off sensation of incandescent
and fluorescent lamps as perceived by the human eye.
It results from the rapid variation in voltage within
the normal allowable voltage range tolerance of 90-
110% (Fig.1.2.6). Flicker can result from electric arc
furnaces, welders, rapidly cycling loads, or it can
result from a large ASD with inadequate dc-link
filtering on a weak distribution system. With
inadequate dc-link filtering, the inverter harmonics,
which are a function of a non-60-Hz fundamental,
flow into the power system, causing a pulsating of
the 60-Hz fundamental.
1.2.4:Voltage swell 1.2.5:Interruption 1.2.6: Voltage
Flicker
1.2.7: Voltage Regulation: Low voltage during peak
load periods can result from overloaded lines,
improperly set transformer taps, or maladjusted
automatic voltage regulators. The volt-age is less
than the normal 90% lower limit. Symptoms are dim
light bulbs, light bulbs burning out too often, and
electric motors failing to start.
1.2.8: Frequency Fluctuations: Normally, the
variation in frequency is not significant enough to
cause any problems. Frequency tends to lag a little
during the day, as central plant generators are well
loaded, but at night, with light load, the frequency
leads a little, so that, at the end of a 24-hour period,
all clocks are correct. Deviations in frequency can
occur in weak electric systems, such as, an island
system with no main supporting ties to the mainland
or at an industrial plant with its own generating
system. A weak system could develop during an area-
wide system disturbance that separates one part of the
system from another.
1.2.9: Voltage Distortion: Voltage distortion is the
degree to which the voltage wave shape deviates
from a sine wave. Distortion can result from the
following
 Harmonics
 Inter harmonics
 Voltage notching
 Noise
 DC offset
1.2.9.1: Harmonics: Voltage distortion (Fig.1.2.9.1)
is well understood; it is defined and thoroughly
discussed in IEEE Standard 519. Nonlinear elements
in power systems, such as, power electronic switches,
saturated magnetic components, and arc furnaces,
create current distortions. Harmonic currents flowing
through system impedances create harmonic
voltages.
1.2.9.2: Inter harmonics: These are frequency
components of distorted voltages that are not integer
multiples of the fundamental 60-Hz frequency
(Fig.1.2.9.2). They can result from ASDs with
insufficient dc-link filtering. With inadequate dc-link
filtering, inverter harmonics that are multiples of a

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non-60-Hz fundamental pass into the power system,
where they appear as non multiples of the 60-Hz
fundamental. This phenomenon can also occur with
cycloconverter-type ASDs that have no dc link and
with arc furnaces that develop an infinite spectrum of
parasitic frequencies.
1.2.9.3: Voltage Notching: Voltage notching is a
periodic voltage disturbance resulting from the
normal operation of power electronic devices, such as
thyristors. Notching (Fig.1.2.9.3) is not normally a
problem since it is controlled by circuit elements
associated with the switching devices. It can be a
significant problem on weak electric systems, where
it can produce noise currents causing control system
misoperation. Notching and ringing can cause extra
zero crossings, resulting in equipment malfunction in
some equipment.
Harmonic Inter harmonics Notching
distortion
1.2.9.4: Noise
Fast switching speed and high input
impedance give insulated-gate bipolar transistor
(IGBT) inverters the potential to produce stray
currents resulting in electromagnetic interference
(EMI). Stray currents can disrupt communications
equipment, ASD control, programmable controllers,
sensors, barcode scanners, and position sensing
equipment. These common-mode noise currents
(Fig.1.2.9.4) are mainly conducted currents. They are
superimposed on and can overwhelm low voltage
control signals with these adverse effects. The
magnitude of the stray currents is determined by the
amount of phase-to-ground stray capacitance
coupling available during the approximate 0.05-0.1-
μs time period when the inverter voltage is
transitioning to and from the dc-link voltage level.
Figure 1.2.9.4: Noise current
The Power quality problem, and the means
of keeping it under control, is a growing concern.
This is due primarily to the increase in the number
and application of nonlinear power electronic
equipment used in the control of power apparatus and
the presence of sensitive electronic equipment. The
non-linear characteristics of these power electronic
loads cause harmonic currents, which result in
additional losses in distribution system equipment,
interference with communication systems, and
misoperation of control. Moreover, many new loads
contain microprocessor-based controls and power
electronic systems that are sensitive to many types of
disturbances. Failure of sensitive electronic loads
such as data processing, process control and
telecommunications equipment connected to the
power systems has become a concern as they could
result in series economic consequences. In addition,
the increasing emphasis on overall distribution
system efficiency has resulted in a continued growth
in the application of devices such as shunt capacitors
for power factor corrections. Harmonic
contamination excites resonance in the tank circuit
formed by line inductance and power factor
correction shunt capacitors, which result in
magnification of harmonic distortion levels.
1.3: Mitigation of power quality problem
The control or mitigation of the power
quality problems may be realized through the use of
harmonic filters. Harmonic filters, in general, are
designed to reduce the effects of harmonic
penetration in power systems and should be installed
when it has been determined that the recommended
harmonic content has been exceeded. Shunt passive
filters have been widely used by electric utilities to
minimize the harmonic distortion level. Filtering
harmonics using passive filter is one of the earliest
methods used to address harmonic mitigation issues.
Many studies have been carried out on harmonic
mitigation using different types of filters and the
effect of ASD load in contributing harmonics at the
point of common coupling (PCC). The problem of
harmonics in distribution systems has been studied by
using passive filters. They consist of passive energy
storage elements (inductors and capacitors) arranged
in such a way to provide a low impedance path to the
ground just for the harmonic component(s) to be
suppressed. The design and performance of single
tuned, double tuned filters and reactance one-port
compensator has been discussed in below chapters.
This type of filter has the advantages in terms of low
hardware cost and can be used to improve system
power factor because it provides reactive power to
the power system depending on the closeness of the
position of the filter to a bus. Passive filters are
considered as one of the cheapest and most
economical way for mitigating harmonics. They have
also been used extensively in HVDC systems, arc-

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furnace installations, and static Var compensators
installation. However, harmonic passive filters cannot
adjust to changing load conditions; they are
unsuitable at distribution level as they can correct
only specific load conditions or a particular state of
the power system. Due to the power system
dynamics and the random-like behavior of harmonics
for a short term, consideration has been given to
power electronic equipment known as an active
power filter. An active power filter is simply a device
that injects equal-but opposite distortion into the
power line, thereby canceling the original power
system harmonics and improving power quality in the
connected power system. This waveform has to be
injected at a carefully selected point in a power
system to correct the distorted voltage or current
waveform. The power converter used for this purpose
has been known by different names such as: active
power filter and active power line conditioner. The
rating of the power converter is based on the
magnitude of the distortion current and operated at
the switching frequency dedicated by the desired
filter bandwidth. In addition to its filtering capability,
this power converter can be used as a static Var
compensator (SVC) to compensate for other
disturbances such as voltage flicker and imbalance.
From a control system point of view, waveform
correction on the system bus can be implemented
either in the time-domain or frequency-domain. Both
have advantages and disadvantages. The main
advantage of a time domain correction technique is
its fast response to changes in the power system.
Ignoring the periodic characteristics of the distorted
waveform and not learning from past experiences are
its main drawbacks. The advantage of frequency
domain correction lies in its flexibility to select
specific harmonic components needed to be
suppressed and its main disadvantage lies in the
rather burdensome computational requirements
needed for a solution, which results in long response
times. The concept of active power filtering was first
introduced in 1971 by Sasaki and Machida who
proposed implementation based on linear amplifiers.
In 1976, Gyngyi et.a1 proposed a family of active
power filter systems based on PWM current source
inverter (CSI) and PWM voltage source inverter
(VSI). These designs remained either at the concept
level or at the laboratory level due to the lack of
suitable power semiconductor devices. Due to recent
developments in the semiconductor industry, power
switches such as the (IGBTs) with high power rating
and the capability of switching at high frequency, are
available on the market. This makes the application
of active power filters at the industrial level feasible.
Several active power filter design topologies have
been proposed. They can be classified as:
 Series active power filter (SeAF)
 Shunt active power filter (ShAF)
 Hybrid series and shunt active filter
 Unified power quality conditioner
 Multi level and Multi converter active power
filters
Almost al1 of the existing proposed active power
filters suffer from one or more of the following
shortcomings:
 High Switching Losses: Almost al1 of the
recently proposed active power filters utilize
PWM switching control strategy due to its
simplicity and harmonic suppression efficiency.
However, utility companies have been very
reluctant in accepting the PWM switching
strategy because of the high switching losses
incurred in this approach. The power converter
used for active filtering is rated based on the
magnitude of the distorted current and operated
at the switching frequency dictated by the
desired filter bandwidth. Fast switching at high
power, even if technically possible, causes high
switching losses and low efficiency. An
important issue in active power filtering is to
reduce the power rating and switching frequency.
The combinations of active and passive filters as
well as employing multi-converter and multi
level techniques, have al1 been attempted to
meet the above requirements.
 Low Reliability: Most of the active filters
connected to distribution systems are mainly a
single unit with a high rating taking care of d l
the harmonic components in the distorted signal.
Any failure in any of the active filter devices will
make the entire equipment ineffective. In
addition, cascade multi-converter and multi level
topology active power filters suffer from low
reliability.
 Control Methodology: Active power filtering can
be performed in time domain or in frequency
domain. The waveform correction in time
domain is based on extraction of data from the
power line. However, in the frequency domain
technique information is extracted rather than
data. The main advantage of time domain is fast
control response, but, due to lack of information,
it cannot control individual harmonics separately
or apply various weightings for different
harmonic components. Also, ignoring the
periodic characteristics of the distorted
waveform and not learning from past
experiences are additional drawbacks of time
domain methods. Correction in frequency
domain, which is mainly implemented by FFT,
has the advantage of flexible control of
individual harmonics (cancel selected
harmonics). However, its main disadvantage lies
in the rather burdensome computational
requirements needed for a solution, which results
in longer response times.

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In this project all home appliances are
simulated by using PSCAD/EMTDC software and
then FFT analysis is carried out by considering a
home, which is having all above loads. Total
harmonic distortion also investigating in a small
industry having ASD, lift motor, arc welder and
cycloconverter along with some nonlinear loads.
Along with that IEEE 13bus industrial distribution
system is simulated and investigated the effectiveness
of using different types of filters for eliminating
harmonics in an industrial distribution system. In this
study, focus is made in determining the best location
for installing the ASD and filters to get better
harmonic reduction, the effect of the power factor
correction capacitor (PFCC) on the filter
performance, effect of the changing source
impedance, effect of the changing transformer and
feeder X/R ratio on total harmonic distortions are
also investigated and the effect of varying the static
load parameters on the generated harmonics are
discussed.
II.HEADINGS
I.INTRODUCTION
1.1 Power Quality
1.2: Power Quality problems
1.2.1: Transients-Impulsive
1.2.2: Transients-Oscillatory
1.2.3: Voltage Sag
1.2.4: Voltage Swell
1.2.5: Interruption
1.2.6: Voltage Flicker
1.2.7: Voltage Regulation
1.2.8: Frequency Fluctuations
1.2.9: Voltage Distortion
1.2.9.1: Harmonics
1.2.9.2: Inter harmonics
1.2.9.3: Voltage Notching
1.2.9.4: Noise
1.3: Mitigation of power quality problem
II.HARMONICS
2.1: Definition of harmonics
2.2: Characteristics
2.3: Harmonic Analysis
2.4: Harmonic Distortion Indices and Their Limits
2.5: Relation between Harmonics and Sequence
Components
2.6: Harmonic Power
2.7: Harmonic Distribution in Distribution Systems
III.SOURCES OF HARMONICS
3.1: Harmonics Generated by Converters
3.2: Harmonics Generated by Transformers
3.3: Harmonics Generated by Rotating Machines
3.4: Harmonics Generated by Arc Furnaces
3.5: Harmonics Generated by Fluorescent Lighting
3.6: Summary of Sources of Harmonics
IV.EFFECTS OF HARMONICS ON POWER
SYSTEM COMPONENTS
4.1: Generator
4.2: Transformer and reactors
4.3: Capacitors
4.4: Cables
4.5: Series and parallel circuits
4.6: Motors
4.7: Converter stations
4.8: Ripple control systems
4.9: Switch gear
4.10: Protective relays
4.11: Power measurement
4.12: Power factor
4.13: Communication circuits
4.14: End user equipment
V.MODELING OF DOMESTIC AND SMALL
SCALE INDUSTRIAL LOADS
5.1: CPU and Monitor
5.2: Fan with electronic regulator
5.3: Fluorescent lamps
5.4: Air conditioner
5.5: Adjustable speed drives
5.6: Lift Motor
5.7: Arc welders
5.8: Cycloconvertor
VI. HARMONIC FILTERS
6.1: Passive Filters
6.1.1: Single Tuned Filter
6.1.2: Double Tuned Filter
6.1.3: Reactance One-Port Filter
6.2: Active filters
6.2.1: Shunt Active Filter
6.2.2: Series Active Filter
VII.IEEE 13-BUS INDUSTRIAL
DISTRIBUTION SYSTEM
7.1: Test system description
7.1.1: Transformer data
7.1.2: Feeder data
7.1.3: System layout
7.2: Harmonic analysis
7.3: Design and Implementation of Filters to
Mitigate Harmonics
7.3.1: Passive filters
7.3.2: Active filters
7.4: Effect on THDs by Parametric Investigation
7.4.1: Different Loading Conditions
7.4.2: Change of Source Impedance
7.4.3: Change of T/F and Feeder X/R
Ratio
7.4.4: Change in Filter Positions
7.4.5: Variation in L,C parameters of tuned
filter
7.4.7: PFCC
REFERENCES

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III. HARMONICS
2.1: Definition of Harmonics
The first step toward understanding how to
deal with the problems caused by the interaction of
harmonics with power systems or power systems
equipment was to settle on a definition of harmonics
and a useful means of evaluating them. Over the past
few decades this has been done. A harmonic is
defined as a sinusoidal component of a periodic wave
or quantity having a frequency that is an integral
multiple of the fundamental frequency. Note that, for
example, a component of frequency twice that of the
fundamental frequency is called the second harmonic.
Thus, on a 60 Hz power system, a harmonic
component, h, is a sinusoid having a frequency
expressed by the following:
Figure 2.1: Harmonics
Sinusoidal waves that are not an integral
multiple of the fundamental are not harmonics but are
defined in terms of the fundamental as per-unit
frequencies.
2.2: Characteristics of harmonics
Any periodic wave shape can be broken into
or analyzed as a fundamental wave and a set of
harmonics. This separation or analysis for the
purpose of studying the wave shapes effect on the
power system is called harmonic analysis.
Figure 2.3.1 illustrates one period of a
distorted wave that has been resolved into its
fundamental and two in-phase harmonic components
(the third and fifth). The decomposition of a periodic
wave in this manner is referred to as Fourier analysis,
after the French mathematician Jean-Baptiste Fourier
(1768 -1830).
Figure 2.3.1: Decomposition of a distorted wave
2.4: Harmonic Distortion Indices
The presence of harmonics in the system is
measured in terms of harmonic content, which is
defined as the ratio of the amplitude of each
harmonic to the amplitude of the fundamental
component of the supply system voltage or current.
Harmonic distortion levels are described by the
complete harmonic spectrum with magnitude and
phase angle of each individual harmonic component.
The most commonly used measure of the effective
value of harmonic distortion is total harmonic
distortion (THD) or distortion factor. This factor is
used to quantify the levels of the current flowing in
the distribution system or the voltage level at the
PCC where the utility cm supplies other customers.
THD can be calculated for either voltage or current
and can be defined as:
%100
1
2
2




M
M
THD h
h
Where, Ml is the RMS value of the fundamental
component and M2 to Mn are the RMS values of the
harmonic components of the quantity M.
Another important distortion index is the
individual harmonic distortion factor (DIF) for a
certain harmonic h. HF is defined as the ratio of the
RMS harmonic to the fundamental RMS value of the
waveform,
%100
1

M
M
HF h
IEEE 519-1992 Standard [3] specifies limits
on voltage and current harmonic distortion for Low
Voltage, Primary and Secondary Distribution, Sub-
transmission, and High Voltage transmission
systems'. Table 2.4.1 lists the IEEE 519
recommended harmonic voltage and voltage
distortion limits for different system voltage levels.
Table 2.4.1: Harmonic voltage distortion limits (Vh)
in % at PCC

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IEEE 519 Standard also specifies limits on the
harmonic currents from an individual customer which
are evaluated at the PCC. The limits are dependent on
the customer load in relation to the system short
circuit capacity at the PCC. Note that all current
limits are expressed as a percentage of the customer's
average maximum demand load current (fundamental
frequency component) at PCC. The term the total
demand distortion (TDD) is usually used which is the
same as THD except that the distortion is expressed
as a percentage of some rated load current rather than
as a percentage of the fundamental current
magnitude.
TDD is defined as:
%1002
2




L
h
h
I
I
TDD
Where, Ih is the RMS magnitude of an
individual harmonic current component, IL is the
maximum RMS demand load current and h is the
harmonic order.
Table 2.4.2 provides limits on every individual
harmonic current component as well as limits on total
demand distortion (TDD) for different voltage levels.
Table 2.4.2: Harmonic current distortion limits (Ih) in
% of load current (I L)
V ≤ 69kV
Isc /
IL
h<11
11 ≤
h <
17
17 ≤
h <
23
23 ≤
h <
35
h
≥35
TDD
20 < 4 2 1.5 0.6 0.3 5.0
20 –
50
7 3.5 2.5 1.0 0.5 8.0
50 –
100
10 4.5 4.0 1.5 0.7 12.0
100
–
1000
12 5.5 5.0 2.0 1.0 15.0
>
1000
15 7.0 6.0 2.5 1.4 20.0
69kV < V ≤ 161kV
20 < 2.0 1.00 0.75 0.3 0.15 2.5
20 –
50
3.5 1.75 1.25 0.5 0.25 4.0
50 –
100
5.0 2.25 2.0 1.25 0.35 6.0
100
–
1000
6.0 2.75 2.5 1.0 0.50 7.5
>
1000
7.5 3.5 3.0 1.25 0.70 10.0
V > 161kV
< 50 2.0 1.0 0.75 0.3 0.15 2.5
≥ 50 3.5 1.75 1.25 0.5 0.25 4.0
2.5: Relationship between harmonics and
symmetrical components
In balanced three-phase circuits where the
currents are equal and in 120° relationship, the
harmonics can be considered sequence components.
The second harmonic has 240° (60 Hz base) between
the phasors, the third 360°, etc. Table 2.5.1 lists the
lower harmonics and their respective sequence.
Table 2.5.1: Harmonic sequences in a balanced three
phase system
Sequence
Positive Negative Zero
1 2 3
4 5 6
7 8 9
10 11 12
13 14 15
16 17 18
Etc
If the currents are not balanced, as in an arc furnace,
each harmonic has its own set of sequence qualities.
For example, the third harmonic, 180 Hz, will have
its own set of sequence currents and the third-
harmonic currents in each phase will not be additive
in the neutral circuit.
2.6: Fundamental and harmonic power
Power is the product of in phase current
times the voltage, or
Pfundamental = Vfundamental . Ifundamental .cosθ1
In the case of harmonics, it is also the in-phase
harmonic current times the harmonic voltage, or
Pharmonic = Vharmonic . Iharmonic . cosθharmonic
Nonsinusoidal currents can be analyzed by
considering the load as a current source for harmonic
currents. As these harmonic currents flow through the
harmonic impedance of the circuit, they cause a
harmonic voltage drop. Since the majority of the
impedance is reactive, the amount of harmonic
current in phase with the harmonic voltage (harmonic
power) is small. The harmonic currents flowing
through the resistance of the circuit represent a power
loss as
Ph = I2
harmonic . Rharmonic
Rh can vary with applied harmonics because of skin
effect, stray currents, eddy currents, etc. In rotating
machinery, the harmonic flux in the air gap produces
torques in the rotor. These torques can either add
(positive sequence) or subtract (negative sequence)
from the fundamental torque, depending upon the

1518 | P a g e
phase sequence of the harmonic. In general, the
harmonic fluxes are small and their effects tend to
cancel.
2.7: Harmonic Distribution in Distribution
Systems
In electric distribution systems, the
magnitude of the harmonic current component is
often inversely proportional to its harmonic
order,
h
I peakh
1
.  , and hfh ,
Where ih.peak is the peak value of the magnitude of the
harmonic current, h is the harmonic order and f, is
the harmonic frequency.
IV.SOURCES OF POWER SYSTEM
HARMONICS
Power system harmonics are mainly
generated by power converters, transformers, rotating
machines, arc furnaces, fluorescent lightings, and
imperfect system conditions.
3.1: Harmonics Generated by Converters
Harmonic voltages and currents can be
generated by different kinds of power converters. In
steady state the operation of converter valves changes
the shapes of voltage and current waveforms both on
the ac-side and the dc side. Consequently, harmonics
are produced by the distortion of voltage and current
waveforms. The orders of harmonics depend on the
pulse numbers of the converters. With n being an
integer and p being the pulse number of a converter,
the harmonic orders can be Pn + 1 or Pn - 1 on the
ac-side and Pn on the dc-side. Harmonics generated
by converters can be characteristic or non-
characteristic in nature. Non-characteristic harmonics
are caused by unbalanced ac voltages, uneven firing
time, and interaction between characteristic harmonic
currents and fundamental current. Within the
converters, non-characteristic harmonics of low
orders are normally much smaller than characteristic
harmonics of the same orders. However, on the
network side low order non-characteristic harmonics
have the similar amplitudes of low order
characteristic harmonics. High order characteristic
and non-characteristic harmonics have similar small
amplitudes.
3.2: Harmonics Generated by Transformers
Transformers are also major harmonic
producers in a power system. Such harmonics are
associated with their design and operation. In
addition, during large disturbances transformers can
considerably increase their harmonic contribution.
For economical reasons a transformer is normally
designed to make optimum use of magnetic core
materials, resulting in a peak magnetic flux density in
its steady state. With this peak operating magnetic
flux design, the core materials may be subjected to a
large magnetic flux density, which causes
considerable saturation. Following load rejection, for
instance, transformers connected to a large converter
plant can reach their high voltage levels at the
converter terminals, driving the converter
transformers deep into saturation. The magnetizing
current associated with the converter transformer
core saturation has all the odd harmonics. Due to the
Y-Δ connection of transformer windings, triplen
harmonics can be absorbed by delta windings. For
balanced operation, if the fundamental component is
ignored, harmonics generated by transformers in a
power network have orders of 6n+1 and 6n-1, with n
being an integer. The distortion of a transformer's
magnetizing current is caused by its magnetization
non-linearity. Magnetizing current harmonics depend
on the time of a day and often reach peak values in
the morning in which a system is lightly loaded.
Normally, since a transformer is excited by a
sinusoidal voltage, it produces a symmetrical exciting
current having only odd harmonics. It does not matter
if a load connected to the transformer is linear or
non-linear. The excitation current contains only odd
harmonics as long as the load does not produce a
direct current. For unbalanced excitation, the core
contains an average flux. The existence of the
average flux indicates that a direct component of
excitation current exists. Under such unbalanced
condition, the transformer excitation current contains
both odd and even harmonics.
3.3: Harmonics Generated by Rotating Machines
Electric machines are also main
harmonic sources in power systems due to their
practical and economical design. If the magnetic flux
in a machine has a perfectly sinusoidal distribution
around the air gap, the machine is not operated in the
saturation region. However, the flux is never exactly
distributed in this way, particularly in salient pole
machines. Due to the imperfection of the distribution
of windings in rotating machines, space harmonics
can be generated. The magnetic saturation in the
machines can also contribute to the generation of
harmonics similar to those generated by transformers.
3.4: Harmonics Generated by Arc Furnaces
Due to arc ignition delays and highly
non-linear arc voltage-current characteristics, arc
furnaces produce harmonics in power systems. The
voltage variation caused by the sudden alteration of
arc length produces a spread of frequencies in a range
from 0.1 to 30 Hz. Such effects become more
pertinent during the melting phase as a result of the
continuous motion of a melting scrap and the
interaction between electromagnetic forces of arcs.
During the refining process arcs do not change too
rapidly but some modulation of arc length still

1519 | P a g e
remains due to waves on the surface of the molten
metal.
3.5: Harmonics Generated by Fluorescent
Lighting
Some lighting devices also contribute
harmonics to power systems. Luminous discharge
lightings and in particular fluorescent tube appliances
are highly non-linear, giving rise to considerable odd
harmonic currents. In three-phase four wire loads
triplens (with third harmonics being the most
dominant) are basically added to the neutral. In
general, lighting circuits often involve long distances
and have very little load diversity. With an individual
power factor correction capacitor the complex
lighting circuits can approach a condition of
resonance at third harmonic frequency.
3.6: Summary of sources of harmonics
Harmonic currents are a result of loads that
require currents other than a sinusoidal. The most
common of these are static power converters,
although several other loads are nonsinusoidal, such
as the following:
 Arc furnaces and other arc-discharge devices,
such as fluorescent lamps
 Resistance welders (impedance of the joint
between dissimilar metals is different for the
flow of positive vs. negative current)
 Magnetic cores, such as transformer and rotating
machines that require third harmonic current to
excite the iron
 Synchronous machines (winding pitch produces
fifth and seventh harmonics)
 Adjustable speed drives used in fans, blowers,
pumps, and process drives
 Solid-state switches that modulate the current-to-
control heating, light intensity, etc.
 Switched-mode power supplies, used in
instrumentation, PCs, televisions, etc.
 High-voltage dc transmission stations
(rectification of ac to dc, and dc to ac invertors),
Photovoltaic invertors converting dc to ac
V.EFFECTS OF HARMONICS ON POWER
SYSTEM COMPONENTS
4.1: Generators
 Rotor heating (in cylindrical rotor synchronous
generators).
 Production of pulsating or oscillating torques
which involve torsional oscillations of the rotor
elements and flexing of turbine buckets.
4.2: Motor
 Stator and rotor I2
R losses will increase due to
the flow of harmonic currents.
 Core losses increases due to harmonic voltage
 Leakage fields set up by harmonic currents in the
stator and rotor end windings produce extra
losses.
 In the case of induction motors with skewed
rotors, the flux changes in both the stator and
rotor and high frequency can produce substantial
iron losses.
 Positive sequence harmonics develop shaft
torques that aid shaft rotation; negative sequence
harmonics have the opposite effect.
 Excessive losses in and heating of induction and
synchronous machines.
 Actually, the effects mainly are contributed by
low order harmonics with large magnitudes.
 Due to eddy currents and skin effect, the losses
in the conductors of stators and rotors with
harmonics are much greater than those without
harmonics.
 Large harmonic contents in induction machines
can reduce their output torques at rated speeds
and cause vibration.
 The slips of harmonic frequencies are almost
unity. The torques produced by the harmonic
currents, therefore, are very small. Since such
small torques are generated in pairs, they tend to
cancel each other.
 The harmonic currents have little effects on the
average torque; however, they produce
significant torque pulsation, which causes the
shaft vibration of the machine.
4.3: Transformers and reactors
 Winding stray (eddy-current) losses due to
nonsinusoidal load currents rise in proportion to
the square of the load current and the square of
the frequency.
 Hysteresis losses increase.
 Possible resonance may occur between the
transformer inductance and the line capacitance.
4.4: Capacitors
 Reactive power increases due to harmonic
voltages.
 Dielectric losses increase thus additional heating
occurs.
 Capacitor bank failure from dielectric breakdown
or reactive power overload.
 Life expectancy decreases.
 Resonance may occur resulting in harmonic
magnification.
 Over voltage can occur.
4.5: Cable
 Additional heating occurs due to nonsinusoidal
current and because of skin and proximity effects
which are a function of frequency;
 Dielectric breakdown of insulated cables
resulting from harmonic over voltage on the
system;
 Rac increases, therefore ( I2
* Rac ) losses increase.

1520 | P a g e
4.6: Effects on Series and Parallel Circuits
Resonances at some harmonic frequencies
can occur in power systems, such as the resonances
between capacitors and other components. Harmonic
resonances cause over voltages and excessive
currents that dramatically increase the losses of
system devices and can even damage them. The large
currents caused by harmonic resonances, for instance,
can flow in to power factor correction capacitor
banks and damage their dielectric materials. Over
voltages can reduce the life time of the insulation
materials of system components and often lead to
their destruction .When a voltage source excites a
series circuit, the circuit impedance reaches its
minimum value during a resonance and excessive
currents flow in the circuit. For a capacitor, the
primary concern with series resonance is that a high
capacitor current can flow for a relatively small
harmonic voltage. The actual current depends on the
quality factor of the circuit. A high impedance of a
parallel circuit is seen by a harmonic source at a
resonant frequency. In general, most of the harmonic
sources can be considered as current sources. Thus
the harmonic voltage is increased across a parallel
circuit at the resonant frequency. Usually, high
voltages across capacitors and inductors during
resonances are of concern because of the high stress
on their insulation. A parallel resonance can occur in
different ways and the simplest case may be the one
in which a capacitor is connected to the same bus
where a harmonic source is connected. The parallel
resonance is initiated between the source and the
capacitor.
4.7: Effects on Converter Stations
Harmonic currents increase the harmonic
voltage drops across circuit impedances. In a "weak"
system the harmonic currents, therefore, cause
greater voltage fluctuation than in a "stiff' system.
When the electric power is transmitted by cables,
harmonic voltages increase dielectric stress in
proportion to their crest voltages. The high dielectric
stress shortens the useful life of the cables. The
harmonics also have effects on corona. The corona
starting and extinction levels depend on peak-to-peak
voltages, which are affected by harmonics. It is
sometimes possible for the peak voltages to be above
the specified rating values while the effective
voltages are well within the specified limits. In
addition, harmonic currents increase the copper
losses of these devices. The losses can be more
serious for converter transformers due to the fact that
they do not benefit from filters normally connected
on the ac-side of a system. The circulation of triplen
currents in the delta windings of power transformers
is of great concern to power engineers since the extra
circulating harmonic currents can over rate the
windings. Another important consideration exists for
a transformer supplying an asymmetrical load. If the
load current contains a dc component, the resulting
saturation of the transformer will greatly increase the
harmonic components of the excitation current. The
voltage distortion causes additional power losses in
the capacitors of a converter station. The effective
values of currents through the capacitors are
increased by harmonics and can over heat these
devices. The total reactive power of a capacitor
includes all the reactive power of harmonics.
4.8: Effects on Ripple Control Systems
 A ripple control is used to operate street lighting
circuits and to reduce load during the peak hours
of a day. The harmonic interference of a ripple
control system can cause the mal-function of a
relay used to protect the lighting circuit if the
interference is significant.
 A ripple relay is essentially a voltage-operated
device that has high impedance. Of course, the
operation of the relay depends on voltage
harmonics, the relay detection circuit, and the
difference between reference frequency and
frequencies of interfering harmonics.
4.9: Switchgear
 Medium-voltage, single-bar switchgear current
carrying parts will behave similar to cables, with
regard to skin and proximity effect;
 Changes the rate of rise of the transient recovery
voltage;
 Affects the operation of the blow out coil.
4.10: Relaying
 Affects the time delay characteristics.
 Signal interference and relay malfunction,
particularly in solid-state and microprocessor-
control systems.
 False tripping may occur (in general their
sensitivity to currents of higher order discrete
frequencies decreases).
4.11: Effects on Power Measurements
 Since measurement instruments are initially
calibrated on pure sinusoidal alternating currents,
measurement errors will be introduced if they are
used on a distorted power supply.
 For instance, when using a wattmeter to measure
the power consumed by a device, the magnitude
and direction of power flow are the key elements
in power consumption calculations.
 The magnitude and direction of harmonic power
flow are, therefore, important for revenue
consideration. The measurement errors due to
harmonics depend on the types of meters.

1521 | P a g e
4.12: Effects on Power Factor
The period of a purely sinusoidal waveform
is well defined. The power factor of a device is also
well defined with purely sinusoidal waveforms.
However, if the waveforms of a voltage and a current
are distorted, the power factor defined with the purely
sinusoidal waveforms at fundamental frequency
cannot clearly describe the phase relationship
between the voltage and the current. The power
factor of distorted waveforms is different.
4.13: Effects on Communication Circuits
Power system harmonics sometimes cause
interference between power systems and telephone
networks. The noise on communication circuits
degrades the transmission quality of communication
signals. Low noise levels lower the communication
signal quality and high noise levels can result in the
loss of information. The three major aspects related
to a noise problem in a communication network
include power system harmonic level, coupling
between the power system and the communication
circuit, and communication circuit operation. Noise
voltages may be created in telephone circuits by loop
induction, longitudinal electromagnetic induction,
longitudinal electrostatic induction, and conduction.
When a power line and a telephone circuit are close
to each other in crossing, a loop induction happens. If
a voltage is induced by the harmonics in the power
line into the loop formed by the two wires of the
telephone circuit, a loop induction occurs.
The induction manifests the induced voltage
directly as it crosses the terminations of the telephone
circuit. Due to the operation of the power systems
there must be a complete zero sequence path formed
by some system components such as ground wires
and shunt capacitors. The residual current in the
power circuits generates an electromagnetic field.
The power systems with ground returns and the
telephone circuits with ground returns are coupled by
the resultant electromagnetic field generated by the
two circuits. A voltage is then induced by
longitudinal electromagnetic induction along the
conductors of the telephone circuit. Due to the
unbalanced telephone circuit, the induced
longitudinal voltage gives rise to an unbalanced
current which causes a transverse voltage. If the
telephone circuit has large across-sectional area, a
longitudinal electromagnetic induction will occur in
the circuit. A longitudinal electrostatic induction is
produced by the difference between the residual
voltage on a power line and the voltage on a
telephone line. It occurs if a voltage is induced
between the telephone conductors and the earth. The
induced voltage depends on the residual voltage on
the transmission line, the capacitance between the
power line and the telephone line, and the loading of
the telephone circuit. The longitudinal electrostatic
induction is often a problem of long telephone lines
in the neighborhood of very high voltage
transmission lines. Due to the unbalance of a power
system there are always some residual currents
flowing in the neutral. The residual currents in a
multiple-earthed neutral system flow through the
neutral wires and the earth. If a telephone line is
grounded in the area where the earth potential is
generated, a longitudinal voltage will be produced on
the telephone line. Usually, large currents flow in the
multiple earthed neutral system if harmonics are
significant. Although the telephone circuit has a
relatively low impedance earth return circuit, the
multiple earthed neutral systems can produce a high
noise voltage in the telephone earth exchange system.
4.14: Effects on Consumer Equipment
 Power system harmonics also affect the
operation of consumer loads (TV,
PC,AC,…).
 The harmonics cause changes in TV picture
size and brightness. They also initiate the
resonances between the capacitances and
inductances in fluorescent and mercury
lightings, resulting in their overheating.
In the worse case, the high harmonic distortion in
power systems can cause the malfunction of the data
processing systems in computers.

1522 | P a g e
V.HARMONIC ANALYSIS OF A TYPICAL
SMALL SCALE INDUSTRY
Normally in any small scale industry having
ASD, lift motors, drives, arc welders, fans,
Cycloconverter, personal computers, air conditioners
and fluorescent lamps. All those loads are simulated
by using PSCAD/EMTDC are shown in below.
Figure 6.1: Simulation of Typical small scale
industry in PSCAD/EMTDC
Figure 6.2: Rms value of Current drawn by each load
Figure 6.3: FFT Analysis of Small Scale Industry
Figure 6.4: Voltage and Current wave forms of a
Industry
VI.HARMONIC FILTERS
To eliminate harmonics filter is necessary
equipment in power system. These are two types
passive and active filters. Passive filters are easy to
construct and maintain, again passive filters are two
types; single tuned and double tuned filters. These
filters operation and construction is shown in below.
7.1: Passive filters
7.1.1: Design of Single Tuned Filter (STF)
Fourier analysis is used to determine the
harmonic components from the current and voltage
waveforms. The dominant harmonic components at
these buses are found to be the 5th
and 7th
. Therefore,
the 5th
and 7th
harmonic components are the
harmonics to be eliminated in the study. The most
common type of shunt passive filters used in
harmonic mitigation is the single tuned filter (STF)
which is either a low pass or band pass filter. This
type of filter is the simplest to design and the least
expensive to implement. The configuration of a
single tuned filter is depicted in Fig.7.1.1.
Fig.7.1.1: Single-tuned filter circuit
The major criteria in designing the filter are
by selecting a proper size of capacitor that gives a
reasonable power factor at fundamental frequency.

1523 | P a g e
The capacitor reactance value, Xc and reactive power
relationship is given by,
filter
cap
c
kVar
V
X
2

V cap is the line-to line rated voltage of the capacitor;
kVar is the reactive power of the capacitor. The filter
capacitance is then calculated using
cfX
C
2
1
 ;
f is the fundamental frequency. The reactor value of
the filter can then be obtained from
  rhCf
L 2
2
1


7.1.2: Design of Double Tuned Filter (DTF)
The double tuned filter (DTF) can be used to
filter two harmonic components simultaneously.
Compared to the STF with the same performance,
DTF has a few advantages such as only one reactor is
subjected to full line voltage and smaller space
needed. The basic configuration of DTF is shown in
below Fig.7.1.2. It comprises of series resonant
circuit with parameters L1 and C1 and parallel
resonant circuit with parameters L2 and C2. All filter
parameters are calculated by using below equations.
Figure 7.1.2: Double tuned filter circuit
 
   Q
V
C
sp
ppf
f
p
f















 








 222
2
2
1
2
2
2
1
22
2
2
1
2
21
1
1





;
















 
 12
22
2
2
1
12
s
p
CC


1
2
21
1
1
C
L
p
















 
 2
22
2
2
1
1
2
2
22
11
s
p
pp CC
L



7.1.3: Reactance One-Port Filter (ROF)
The third filtering technique that will be
examined is the reactance one-port filter (ROF). This
filter was successfully applied to linear loads fed
from a non-sinusoidal supply. In this study it is
employed in order to minimize distortion levels in
non-linear systems. This approach depends on
calculating the load non-linear susceptance at
different harmonic frequencies and then extends the
reactance one-port compensator design to utilize it
with non-linear systems. The filter susceptance
should be equal in magnitude and opposite in sign to
the equivalent load susceptance such as:
BCn = - BLn
Where, BCn = Compensator susceptance at harmonic
“n”
BLn = Load susceptance at harmonic “n”.
The calculation of the non-linear load
susceptance and the synthesis procedure of a
reactance one-port compensator are described in
appendix A.1. The main drawback of the ROF is
being sensitive to the system configuration and
parameters variation; however, it does not create any
resonance with the system inductive impedance like
the LC filters.
Figure 7.1.3: reactance one-port filter
7.2: Active harmonic filters
Active power harmonic filtering is a
relatively new technology for eliminating harmonics
which is based on sophisticated power electronics
devices. An active power filter consists of one or
more power electronic converters which utilize
power semiconductor devices controlled by
integrated circuits. The use of active power filters to
eliminate the harmonics before they enter a supply
system is the optimal method of dealing with the
harmonics problem. Active power filters have some
interesting features outlined as follows:
 They can address more than one harmonic at a
time and can compensate for other power quality
problems such as load imbalance and flicker.
They are particularly useful for large, distorting
loads fed from relatively weak points on the
power system.
 They are capable of reducing the effect of
distorted current/voltage waveforms as well as
compensating the fundamental displacement
component of current drawn by nonlinear loads.
 Because of high controllability and quick
response of semiconductor devices, they have
faster response than the conventional SVC’s.
 They primarily utilize power semiconductor
devices rather than conventional reactive
components. This results in reduced overall size
of a compensator and expected lower capital cost
in future due to the continuously downward
trend in the price of the solid state switches.

1524 | P a g e
However, the active power filter technology
adds to complexity of circuitry (power circuit and
control). There will also be some losses associated
with the semiconductor switches. The concept of the
active power filter is to detect or extract the unwanted
harmonic components of a line current, and then to
generate and inject a signal into the line in such a
way to produce partial or total cancellation of the
unwanted components. Active power filters could be
connected either in series or in parallel to power
systems; therefore, they can operate as either voltage
sources or current sources.
7.2.1: Shunt Active Filter
The shunt active filter is controlled to inject
a compensating current into the utility system so that
it cancels the harmonic currents produced by the
nonlinear load. The principle of active filtering for
current compensation is shown in Fig. 7.4.1. The load
current is nonlinear due to the nonlinear Load. In this
figure, the active filter is controlled to draw (or
inject) a current Iaf such that the source current Is = IL
+ Iaf is sinusoidal.
7.2.2: Series Active Filter
The series active filter is connected in series
with the utility system through a matching
transformer so that it prevents harmonic currents
from reaching the supply system or compensates the
distortion in the load voltage. The series active filter
is the "dual" of the shunt active filter. Fig. 7.4.2
shows the application of an active power filter in
series with a non-linear load. The active power filter
in this configuration is referred to in the literature as
the series voltage injection type, and it is suitable for
compensating the load voltage in a weak AC system.
It is controlled to insert a distorted voltage such that
the load voltage is sinusoidal and is maintained at a
rated magnitude.
There are two fundamental approaches for
active power filtering: one that uses a converter with
an inductor to store up energy to be used to inject
current of appropriate magnitude and frequency
contents into the system, called a current source
converter (CSC), and one that uses a capacitor as an
energy storage element, called a voltage source
converter (VSC). When the magnitude and the
frequency of the AC output voltage or current is
controlled by the pulse-width modulation (PWM) of
the inverter switches, such inverters are called PWM
inverters.
Active power line filtering can be performed
in the time domain or in the frequency domain. The
correction in die time-domain is based on extracting
the fundamental component of the distorted line
current using a notch filter, finding the instantaneous
error between the distorted waveform and its
fundamental component, and compensating for the
deviation from the sinusoidal waveform by injecting
the computed error into the line. The correction in the
frequency-domain, on the other hand, is based on the
extraction of the harmonic components of the line
current. A distinct advantage of the frequency-
domain techniques is the possibility of selected
harmonic elimination.
VII.IEEE 13-BUS INDUSTRIAL
DISTRIBUTION SYSTEM
8.1: Test system description
1. The IEEE 13-bus industrial distribution system.
2. The system is fed from a utility supply at 69 kV
and a Local generator operates at 13.8 kV. Operating
at various voltage levels ranging from 69kV to 0.48
kV.
3. A PFCC rated at 6000kVar is connected at the
PCC which is at bus 3.
4. There are two harmonic producing loads namely
the adjustable speed drives serving customers at bus
7 and bus 10.
Table 8.1.1: IEEE 13-Bus Industrial Distribution
system transformer data
T. f.
name
Voltage (
kV )
MVA
Rating
R ( % ) X ( % )
T1
13.8
/0.48
1.50 0.9593 5.6694
T2
69.0
/13.8
15.0 0.4698 7.9862
T3
13.8 /
0.48
1.25 0.7398 4.4388
T4
13.8/
4.16
1.725 0.7442 5.9370
T5
13.8 /
0.48
1.50 0.8743 5.6831
T6
13.8/
0.48
1.50 0.8363 5.4360
T7
13.8
/2.40
3.75 0.4568 5.4810

1525 | P a g e
Table 8.1.2: IEEE 13-Bus Industrial Distribution
system feeder data
From To
Resistance
(Ω)
Inductance ( mH
)
1 3 0.023268 0.13800
3 5 0.0265 0.18000
3 6 0.0143 0.03820
3 9 0.0299 0.07924
3 11 0.0208 0.05510
The above IEEE 13-Bus Industrial distribution
system is simulated by Using PSCAD/EMTDC
software package. Simulated figure is shown in
below figure.
Figure 8.1.1: IEEE 13-Bus Industrial Distribution
system simulation in PSCAD/EMTDC
In this section, the results of the performed
harmonic analysis are reported. Simulations are
carried out with and without the filters to investigate
the effectiveness of the STF and DTF in mitigating
harmonics. The THD for both current and voltage are
recorded at various buses as shown in below figures
8.2.3.

1526 | P a g e
Figure 8.2.1 Current wave forms without
any filter
Figure 8.2.2 Voltage wave forms without
any filter Figure 8.2.3: FFT analysis without any filter
It can be seen that the THDs at both ASD
load buses 7 and 10 show that their values exceed the
limits of 5% THD for voltage and 20% for THD
current. Time domain analysis on the system is
carried out and the results record the wave shapes of
the voltages and currents at a few buses, namely the

1527 | P a g e
ASD load buses 7, 10 and at the PCC. The current
waveforms recorded at bus 3, 7 and 9 are shown in
Figure 8.2.1.
8.3: Design and Implementation of Filters to
Mitigate Harmonics
From above FFT analysis THD at bus 7, 9
and 10 crossing the limits, so we need to eliminate
harmonics to protect the system. As we know filters
are the equipments to reduce the harmonics
distortion. Below procedure shows the designing and
implementation of both passive and active filters.
8.3.1: Passive filters
Passive filters having the components like L,
C, these are used to eliminate selected order
harmonics consequently it will reduce the THD.
Calculation procedure of filter parameters is shown in
appendix 1. Different filter parameters are give in
below table 8.3.1 and table 8.3.2.
Different passive filter configurations are shown in
below figure 8.3.1.
Figure 8.3.1.1: Passive Filter configurations
These filters are placed at buses 7, 10 and 3
to investigate the effect of STF, DTF and ROF on
harmonic distortion. The obtained voltage and current
wave forms shown in below figure 8.3.1.2 to figure
8.3.1.9. And FFT analysis is shown in figure 8.3.1.10
to figure 8.3.1.15.

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Voltage wave forms at different buses after placing
filters (7 and 10th
Buses)
Scale: On X axis = Time (sec)
Figure 8.3.1.6: Single tuned filter
Figure 8.3.1.7: Double tuned filter
Fig 8.3.1.8: Reactance one-port filter
Figure 8.3.1.9: Without any filter

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8.3.2. Active Filters
Active filters are having the capability to
reduce overall system THD, if we placed it at the
PCC bus. Below figures shows how to simulate
active filters in PSCAD/EMTDC and its controlling
also.
8.3.2.1: Series Active Filter
Figure 8.3.2.1.1: Simulation of Series active filter
Figure 8.3.2.1.2: Controlling circuit for SeAF

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Figure 8.3.2.1.3: Current wave forms
Figure 8.3.2.1.4: Voltage wave forms
8.3.2.2: Shunt Active filter (ShAF)
Figure 8.3.2.2.1: Simulation of ShAF in
PSCAD/EMTDC

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Current and Voltage waveforms after placing
Shunt Active filters at PCC
Figure 8.3.2.2.2: Current wave forms
Figure 8.3.2.2.3: Voltage wave forms
Table 8.3.1.1: THDs at different buses with passive
filters placed at different buses
Table 8.3.2.1:THDV & THDI at different buses with
Active filter
It can be seen that DTF filter reduces THD
better than the STF. This is due to the fact that the
DTF eliminate two harmonic components
simultaneously as compared to STF which eliminates
one harmonic component. Significant reduction of
THD is also noticed when the filter is placed at the
ASD load buses. Inserting the filters at PCC, 7, 10
and both 7th
and 10th
succeeded in decreasing the
supply current THDI. The supply current along with
its harmonic contents before and after inserting the
Filters are shown in below figures.

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Figure 8.3.16: THDs at different Buses with different
Filters in Bar
8.4 Effect on THDs by Parametric Investigation
8.4.1: Different Loading levels
To investigate the load level effect on THD
and filter performance, the static loads 1, 2, 3 and 4 at
buses are changed to the ratio. ±30% from their rated
values. The simulation results showing the effect of
changing the static load parameters on harmonic
distortion levels are as in Table 8.4.1.1.
From the results shown in Table, it can be
observed that by increasing the loads, the harmonic
distortion levels or THDs are slightly lower as
compared to decreasing the loads. This fact is
attributed to attenuation in which by increasing the
loads, due to the consideration of both feeders and
transformer impedances is increased thereby,
decreasing the THD of the system.

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Figure 8.4.1.1: Current waveforms at different
loading conditions with DTF placed at 7th
& 10th
Buses
8.4.2: Changing the source impedance X/R ratio
In order to investigate the effect of changing
the X/R ratio of the source internal impedance, the
magnitude of the source impedance for different X/R
ratios should be kept constant. The distribution
system will still be loaded with the same loads that
consume the same load percentage. Below figure
shows the logic circuit for obtaining the source R, L
values for different X/R ratios.
Figure 8.4.2.1: PSCAD logic for changing source
impedance X/R ratio
These results show that increasing the
source impedance X/R ratio may lead to more
harmonic cancellation. Since the phase angle of the
source impedance is directly proportional to the

1535 | P a g e
magnitude and phase of the load voltage, changing
the X/R ratio will result in different load voltages at
different buses. This will take the form of different
generated harmonic currents with different phase
angles, resulting in more harmonic cancellation
among the generated harmonic currents. Also, it must
be maintained that for some harmonic orders,
increasing the X/R ratio might result in increasing the
distortion percentage, since the cancellation depends
on the relative phase angle of the perspective
harmonic order for different load types.
Below table shows the effect of changing the source
impedance X/R ratio on the harmonic levels.
8.4.3: Changing the transformer and feeders X/R
ratio
The common X/R ratio of distribution
system is always between 1 to 5. The effect of
changing this ratio on both voltage and current
distortion levels is investigated by changing this ratio
by keeping constraint of keeping the percentage
impedance of transformer and feeders constant. The
results of this scenario are shown in table. This test
measurement was done at 3rd
, 7th
and 10th
buses. This
results show that as X/R ratio increase the net
distortion in the current decreases due to the
harmonic phase angle scattering. Varying the X/R
ratio will affect the harmonic phase angle of different
harmonic orders. X/R ratio In order to investigate the
effect of changing the X/R ratio of the source internal
impedance, the magnitude of the source impedance
for different X/R ratios should be kept constant. The
distribution system will still be loaded with the same
loads that consume the same load percentage. These
results show that increasing the source impedance
X/R ratio may lead to more harmonic cancellation.
Since the phase angle of the source impedance is
directly proportional to the magnitude and phase of
the load voltage, changing the X/R ratio will result in
different load voltages at different buses. This will
take the form of different generated harmonic
currents with different phase angles, resulting in
more harmonic cancellation among the generated
harmonic currents. Also, it must be maintained that
for some harmonic orders, increasing the X/R ratio
might result in increasing the distortion percentage,
since the cancellation depends on the relative phase
angle of the perspective harmonic order for different
load types.

1536 | P a g e
8.4.4: Changing the Filter positions
Filter location also effect on THDs at
different buses. This analysis is done by using shunt
active filter, after placing it at different buses FFT
analysis is carried out. From that we can observe that
after placing shunt active filter at 3rd bus, THDI at
different buses are less than to compare with other
filter configurations.
8.4.5: Variation in L, C parameters of single tuned
filter
Usually, the selection of any passive filter
based on economics of the circuit. In practice real
component do deviate from their normal values due
to initial inaccuracy in fabrication, chemical and
mechanical due to ageing. Investigating the filter
sensitivity to the deviation of its elements from their
normal values will be achieved by allowing the
parameter to vary with in certain tolerance. This
tolerance is chosen to 5%.

1537 | P a g e
Figure 8.4.5.1: Logic circuit for variations in L and C Figure 8.4.5.2: IEEE 13-Bus Industrial Distribution
system with variations in L and C (parameters of
STF) simulation in PSCAD/EMTDC

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Figure 8.4.5.3: STF configurations for different L, C
parameters
This study was performed on single tuned
passive filter only. The variation in of both THDI and
THDV due to the filter elements deviation is given in
table7.4.6.1. This table shows the filter is not very
sensitive to both elements up to 20% - 25% tolerance
value.
8.4.6: Effect of power factor correction capacitor
(PFCC)
PFCC is used in industrial power systems to
improve system power Factor. A capacitor is
normally connected at the PCC to correct the overall
plant load power factor. The disadvantage of the
capacitor is that it resonates with the system
impedance and thus, worsens the harmonic effect. To
investigate the resonance effect due to the PFCC, the
capacitor at the PCC is de energized and energized
accordingly. Table 7.4.7.1 shows the results of THD
for both voltage and current when the system is
connected with and without PFCC. The results show
that THD is lower with the PFCC de energized which
is a condition without the PFCC connected.

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VIII.CONCLUSION
Linear and non-linear loads are the most
sources of harmonic generation. Power electronic
devices are introducing non-linear loads in the
distribution system resulting in the distortion of
current voltage waveforms.
In this project some of domestic loads such
as computer, fluorescent lamp, CFL lamp, fan with
electronic regulator, and air conditioner are simulated
by using PSCAD/EMTDC and Small scale industry
loads such as ASD, arc welder, cyclo converter and
lift motor are simulated in PSCAD/EMTDC. These
models are then used for harmonic analysis of
domestic and small scale industrial system to find out
THD of voltage and current.
Harmonic analysis is performed for standard
IEEE 13-Bus medium voltage industrial distribution
system by performing simulation using
PSCAD/EMTDC. Harmonics present in that system
are found by performing FFT analysis and THDV
and THDI values are found at all buses. Harmonic
mitigation is performed by using STF, DTF and
ROF. Also, use of shunt and series active filters is
made for mitigating harmonics at all buses which are
placed at PCC. Sensitivity analysis is then performed
to analyze the effect on harmonic distribution and
filter performance with various load conditions, type
of filter we are using, change in filter positions,
variation in system or transformer and feeder X/R
ratio, small changes in passive filter parameters and
effect of power factor correction capacitor.

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REFERENCES
[1] “Implementation of Different Passive Filter
Designs for Harmonic Mitigation”; S.N. AL.
Yousif, M. Z. C. A. Mohamed; National
Power & Energy Conference 2004
Proceedings.
[2] “Reduction of Voltage and Current
Distortions in Distribution Systems with
Non Linear Loads using Hybrid Passive
Filters”; E.F.El-Saadany; M.M.A. Salama;
A.Y. Chikhani; IEE Proceedings-
Generation, Transmission and Distribution ,
Volume 145, No 3, May 1998.
[3] “Implementation of Different Mitigation
Techniques for Reducing Harmonic
Distortions in Medium Voltage Industrial
Distribution System”; T.K. Abdel-Galil,
E.F. EI-saadany and M.M.A. Salama. 2001
IEEE.
[4] “Algorithm for the parameters of double
tuned filter”; Harmonics and Quality of
Power, 1998. Proceedings. Volume 1, PP.
154-157, 1998; Xiao Yao.
[5] “Harmonic Analysis for Industrial Power
Systems Computation Techniques and
Filtering”. Ali Moshref Shoaib Khan, St.
Bruno.
[6] “Understanding Power System Harmonics”;
IEEE Power Engineering Review,
November 2001 W.Mack Grady, Surya
Santoso.
[7] “WWW.PSCAD.COM ”.
[8] PSCAD/EMTDC Manual, 2006.
[9] “IEEE Recommended Practice for Electric
Power Distribution for Industrial Plants”,
IEEE Std 141-1993 (Revision of IEEE Std
141-1986).
[10] “Simulation of Harmonic Currents and
Voltages Due to Power Electronic
Equipments”; Shahlan b.Fadel.

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