full paper madtharad chakphed
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Abstract-- This paper illustrates a procedure to
design harmonic filters for industrial applications,
induction furnace load (22 kV, 27 MW, 0.84 PF, and
voltage distortion 16.15% from harmonics and
interharmonics). This is essential for eliminating and
reducing the effects of harmonics in a power system to
comply with limit of the Kingdom of Thailand (4.0%THDv for 22 kV distribution systems). Off-line steady
state simulation program, DIgSILENT, is used to
model loads, to study variation of the harmonics, to
study the impedance versus frequency, and to evaluate
the effect of harmonic filter in the system using actual
recorded data. After the designed harmonic filters are
placed, the voltage distortion are dramatically reduced
to be 2.7%.
Index Terms-- Harmonics, Harmonic Filter Design,
Induction Furnace
I. INTRODUCTION
The increase of harmonics in the power system
threatens the quality of the electricity supplied to the
customers. Fundamentally, one needs to control
harmonics only when they become a problem. When a
problem occurs, the basic options for controlling
harmonics are in [1].
This paper illustrates a procedure to design
harmonic filters for 27 MW induction furnace with
voltage distortion from harmonics and interharmonics
(3.713.4% of THDv and 7.89.0% of Total
Interharmonic Distortion in voltage (TIDv)). Section
II presents basic characteristic of harmonic filter. The
induction furnace load characteristic is presented in
section III. Section IV shows the criteria to select
parameter of harmonic filter, section V shows the
implementation results and conclusion is presented in
section VI.
This work was supported by the Provincial Electricity Authority (PEA),
Thailand.
II. HARMONIC FILTER
The harmonic shunt filter works by short-circuiting
harmonic currents as close to the source of distortion
as practical. This keeps the currents out of the supply
system and is the most common type of filtering
applied because of economics and because it also
tends to correct the load power factor as well asremove the harmonic current.
The first step to design filter is computer simulation,
then hypothetical harmonic filters are placed in the
model and the response of the power system to the
filter is examined. If unacceptable results are obtained,
the location and values of the filter parameters are
changed until the results are satisfactory.
III. INDUCTION FURNACE LOAD
The basic characteristic of the induction furnace load
is described in [3]. Fig. 1 shows the network
configuration of this load in PEA transmission and
distribution system. An induction furnace immediately
generated customer complaints to 115 kV customer of
PEA when connected in the same transmission system.
Complaints included noisy capacitors, capacitor
failures, flickering lights, UPS alarms, drive trips, and
other problems. Transformer noise would rise and fall
several times per second. It affected nearby industrial
customers and the PEA system.
IV. FILTER PARAMETER SELECTION CRITERIA
The major criteria to design harmonic filter is to
select a suitable capacitor size that results in a
reasonable PF at fundamental frequency. [4]
1)Load ParameterLoad:27 MW (max), 22 kV, 0.84 PF (17.44
MVAr), 13.4% THDv and 9.0 TIDv
Constrained:THDv less than 4.0% to comply with
limit of the Kingdom of Thailand, and
PF higher than 0.95
Harmonic Filter Design for
Induction Furnace Load in 22 kV Distribution SystemChakphed Madtharad Mark McGranaghanPEA, Bangkok, Thailand EPRI, Knoxville, TN, USA
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Fig. 1 Single line diagram
2)Monitoring Device and LocationDranetz-BMI PowerXplorer PX5 Signature System
has been used, 256 samples/cycle. It is located at
22 kV bus inside PEAs substation.
3)Fundamental Frequency Reactive PowerCompensation
The reactive power, compQ , to improve the PF of 27
MW load from 0.84 to be 0.96 can be given by
( ) ( )1 127 tan cos 0.84 tan cos 0.96 9.57compQ MVAr = = (1)
The number of filter branches can be selected basedon the percentage of the harmonic components of
voltage and current. It may also, be necessary to place
filters elsewhere in the system to reduce resonance
problems (series or parallel), if any.
At the tuning frequency rh , the capacitive and
inductive components of the filter become equal. That
is
C Cr L r
r L
X Xh X Then h
h X= = (2)
To design harmonic filter, LX was normally defined interm of percentage of CX . That is
r L 2
L r
100 100h Then %X
% X h= = (3)
The parameters CX and LX are the fundamental
frequency capacitive and inductive components of a
single tuned filter, respectively. Ifcomp
Qis the total
reactive power generated by the filter, the critical or
rated reactive power ( crQ ) at fundamental frequency
can be given by
Event #286at 12/05/2007 07:55:19.800
Pre-trigger
Event Details/Waveforms
07:55:19.805
12/05/2007
Wednesday
07 :5 5: 19. 810 07:5 5: 19. 815 07 :5 5: 19. 820
-1000
-500
0
500
1000
Amps
A I BI CI
(a)Harmonic current waveform
Event #286at 12/05/200707:55:19.800
Pre-trigger
Event Details/Waveforms
07:55:19.805
12/05/2007
Wednesday
07 :5 5: 19 .8 10 07 :5 5: 19 .8 15 07 :5 5: 19 .8 20
-20000
-10000
0
10000
20000
Vo
lts
AV BV CV
(b) Harmonic voltage waveform
Fig. 2 Monitoring result for designing harmonic filter.
2
crLcr comp
s
V100 %X Q Q
100 V
=
(4)
where sV is bus voltage of filter, and
crV is critical or rated voltage of capacitor.
The next step is to decide if how many harmonic
filter banks should be used. In this step the impedance
versus frequency analysis (frequency scan) and
harmonic load pattern have to be considered.
The three-phase power converter of induction
furnace in this case is a 12-pulse current-source. The
monitoring results and harmonic spectrum in Fig. 2
shows that the characteristic harmonics in the ac-sideline currents are the 11th
, 13th
, 23th
, 25th
, etc with some
non characteristic 2nd
, 5th
and 7th
and also
interharmonic.
Since the magnitude of harmonic and interharmonic
currents decreases as the harmonic order increases, a
damped or high pass filter is recommended to screen
out a broad range of higher order harmonics. The
parameters of these filters can be obtained similar to
the single tuned filter except the value of the
resistance which can be obtained as where quality
factor ( QF) has a low value. [4]
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30.2020.2010.200.20 [-]
80.00
60.00
40.00
20.00
0.00
-20.00
CSI 22 kV: Network Impedance, Line-Ground A in Ohm
CSI 22 kV: Network Impedance, Line-Ground A in Ohm
CSI 22 kV: Network Impedance, Line-Ground A in Ohm
With Filter 11 and 13
Without Filter
4.98459.180 Ohm
5.04810.298 Ohm
5.04829.460 Ohm
With Filter 5,11 and 13
DIgSILENT
Fig. 3 Frequency scans at 22 kV bus in customer side.
Fig. 3 shows frequency scans at 22 kV bus in
customer side, the black line shows frequency scan inexisting case (without harmonic filter). While the blue
line represents frequency scan in case of using
harmonic high pass filter just only in significant
characteristic harmonic orders (11th
and 13th
).The blue line in Fig. 3 show parallel resonance at
harmonic order 5th, harmonic order at parallel
resonance frequency would be magnified about 6
times of normal value. As a result, harmonic high pass
filter order 5 has to be added to shift the resonance
frequency and/or lower the impedance at resonance
frequency (red dotted line).
4)Capacitor, Inductor, and Resistor of each banksTo decide if how much reactive power in each banks
should be used, harmonic pattern have to be taken into
account. The harmonic orders 11th
and 13th
are
dominant harmonic components and filter order 5th
is
mainly used to shift the resonance frequency. Then
reactive power for harmonic high pass filter order 11th
and 13th
are 4.0 MVAr, and 2.0 MVAr for order 5th
.
The design of the filter bank may result in an iterative
process to optimize the capacitor bank size and filterthe unwanted harmonics [5].
For any banks of harmonic high pass filter, crQ can
be calculated using equation (4). For filter bank order
5th
, if sV is 22 kV, crV is 32.32 kV, and
compQ is 2.0 then
crQ would be 4.317 MVAr. In the same manner, if the
tuning frequencyr
h is 10.9 and crV is 38.80 kV then
crQ would be 12.435 MVAr.
If the value of reactive power to be supplied by the
filter ( crQ ) is known, the capacitive component of
wye-connection can be given by
2
50
6
50
( )
10( )
2
crC Hz
cr
C Hz
VX
Q
C FfX
=
=
(5)
The value of inductive reactance can then becalculated using equation (6).
50
3
50
( ) ( )
10( ) ( ) 2
2
C Hz
L Tuned C Tuned
r
L Tuned
L Hz
XX X
h
XL mH Then X fL
f
= =
= =
(6)
The value of parallel resistance can then be calculated
using equation (7).
50( )
r L HzR h X QF = (7)
where QFis the quality factor of the filter.
5)Evaluate filter duty requirementsEvaluation of filter duty requirements typically
involves capacitor bank and also inductor/resistor
duties. These duties include peak voltage, current,
kVAr produced, and rms voltage.Ref. [6-7] is used as
the limiting standard to evaluate these duties.
Table 1 summarizes the parameter of each harmonic
high pass filter banks.
Table 1Summarize the parameter of harmonic filter.
ItemsHarmonic filter order
5th 11th 13th
rh 4.5 10.9 12.8
QF 4.0 4.0 4.0
L%X 4.94 0.84 0.61
compQ 2.0 4.0 4.0
sV 22.0 22.0 22.0
crV 32.32 38.80 32.49
crQ 4.317 12.435 8.723
50 ( )C HzX 254.5289 122.0827 121.7518( )C F 12.5058 26.0733 26.1442
( )L TunedX 56.5620 11.2003 9.5119
( )L mH 40.0094 3.2708 2.3654
50 ( )L HzX 12.5693 1.0275 0.7431( )R 226.2480 44.8010 38.0474
V. IMPLEMENTATION RESULTS
Table 2 shows monitoring result comparing with
simulation result which the values are not far away
from each others.
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Table 2Monitoring & simulation results at 22 kV bus
Items
Monitoring results
(before/after)
Simulation results
(before/after)
A B C A B C
TIDi
5.25/
1.51
5.33/
1.48
5.28/
1.33
THDi
7.47/
4.77
8.17/
6.56
7.50/
4.61
Current
Distortion
9.37/
5.00
9.87/
6.73
9.21/
4.80
9.44/
6.90
9.94/
6.54
9.27/
6.27
TIDv
8.91/
0.60
9.03/
0.61
8.73/
0.62
THDv
11.81
/2.49
13.39
/2.68
12.20
/2.25
Voltage
Distortion
14.79
/2.57
16.15
/2.75
15.00
/2.33
14.52/
2.45
15.06/
2.49
13.90/
2.36
1.0 3.0 5.0 7.0 9.0 11. 13. 15. 17. 19. 21. 23. 25. [-][-]
30.00
20.00
10.00
0.00
Induction Furnace: Phase Current A in A
115/22 kV: Phase Current A/LV-Side in A
11.00026.052 A
11.0003.363 A
13.00026.497 A
13.000
2.557 A
4.0006.977 A
4.00019.639 A
DIgSILENT
Fig. 4 Harmonic current spectrum of before (red line)
and after (green line) the filters are placed.
Event #1 at 06/14/2008 09:35:39.800
Snapshot
Event Details/Waveforms
09:35:39.800
06/14/2008
Saturday
0 9:3 5: 39. 805 0 9:3 5: 39 .8 10 09 :3 5: 39 .8 15 0 9:3 5: 39. 820
-750
-500
-250
0
250
500
750
Amps
A I B I C I
(a)Harmonic current waveform
Event #1 at 06/14/2008 09:35:39.800
Snapshot
Event Details/Waveforms
09:35:39.800
06/14/2008
Saturday
0 9:3 5: 39 .8 05 0 9: 35 :3 9. 81 0 0 9:3 5: 39 .8 15 09 :3 5: 39 .8 20
-15000
-10000
-5000
0
5000
10000
15000
Volts
A V B V C V
(b)Harmonic voltage waveform
Fig. 5 Monitoring result after the filter are placed.
Total RMS: 462.54 A
DC Level: -1.60 A
F un damen ta l(H1 ) R MS : 4 98 .7 6 A
Total Harmonic Distortion THD: 23.84 A (Even: 10.54 A, Odd: 21.39 A)
THD H10 H20 H30 H40 H50
0
5
10
15
20
25
Amps
A IHarm
(c) Harmonic current spectrum (Fig.5 cont.)
From simulation (Fig. 4) and monitoring (Fig. 5)
results we have found that, designed harmonic filtercan dramatically improve voltage distortion.
VI. CONCLUSION
The procedure to design harmonic filters for
induction furnace load using actual recorded data has
been presented. The results of harmonic high pass
filters are dramatically reduced voltage distortion on
the 22 kV bus; 3.713.4% to be 1.02.7% of THDv
and 7.89.0% to be 0.22.0% of TIDv. In addition the
filters also reduced flickering (1.8 to be 0.6 of Pst) and
improved plant PF (0.84 lagging to be 0.99).
VII. REFERENCES
[1] R.C. Dugan, M. McGranaghan, S. Santoso, and H.W. Beaty,"Electrical Power System Quality, Second Edition,"
McGraw-Hill
[2] J. C. Das, "Passive FiltersPotentialities and Limitations,"IEEE Trans. Industry Applications, VOL. 40, pp.232-241,
Jan/Feb 2004. 126821
[3] R.C. Dugan, Sr. Conrad, and L.E., Sr., "Impact of InductionFurnace Interharmonics on Distribution Systems," The IEEE
Transmission and Distribution Conference, New Orleans,
LA, USA, Apr. 1999. 756150
[4] Elham B. Makram,E. V. Subramaniam,, Adly A. Girgis, andRay Catoe, "Harmonic Filter Design Using Actual Recorded
Data,"IEEE Trans. Industrial Application, vol. 29, pp. 1176-
1183, Nov. 1993. 259730
[5] D. Andrews, M.T. Bishop, and J.F. Witte, "HarmonicMeasurements, Analysis, and Power Factor Correction in a
Modern Steel Manufacturing Facility," IEEE Trans.
Industrial Application, vol. 32, pp. 617-624, May/June 1996.
502174
[6] IEEE Standard 18-1992,IEEE Standard for Shunt PowerCapacitors.
[7] IEEE Standard 1531TM-2003,IEEE Guide for Applicationand Specification of Harmonic Filters.