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International Journal of Electrical and Computer Engineering (IJECE)
Vol. 7, No. 1, February 2017, pp. 21~28
ISSN: 2088-8708, DOI: 10.11591/ijece.v7i1.pp21-28  21
Journal homepage: http://iaesjournal.com/online/index.php/IJECE
A Utilisation of Improved Gabor Transform for Harmonic
Signals Detection and Classification Analysis
M. H Jopri1
, A. R Abdullah2
, T. Sutikno3
, M. Manap4
, M. R Yusoff5
1,2
Faculty of Electrical Engineering, Universiti Teknikal Malaysia Melaka, Malacca, Malaysia
3
Department of Electrical Engineering, Universitas Ahmad Dahlan, Yogyakarta, Indonesia
4,5
Faculty of Engineering Technology, Universiti Teknikal Malaysia Melaka, Malacca, Malaysia
Article Info ABSTRACT
Article history:
Received Oct 19, 2016
Revised Dec 21, 2016
Accepted Jan 11, 2017
This paper presents a utilization of improved Gabor transform for harmonic
signals detection and classification analysis in power distribution system.
The Gabor transform is one of time frequency distribution technique with a
capability of representing signals in jointly time-frequency domain and
known as time frequency representation (TFR). The estimation of spectral
information can be obtained from TFR in order to identify the characteristics
of the signals. The detection and classification of harmonic signals for 100
unique signals with numerous characteristic of harmonics with support of
rule-based classifier and threshold setting that been referred to IEEE standard
1159 2009. The accuracy of proposed method is determined by using MAPE
and the outcome demonstrate that the method gives high accuracy of
harmonic signals classification. Additionally, Gabor transform also gives 100
percent correct classification of harmonic signals. It is verified that the
proposed method is accurate and cost efficient in detecting and classifying
harmonic signals in distribution system.
Keyword:
Classification analysis
Gabor transform
Harmonic signal
Power distribution system
Signal detection
Time-frequency distributions
Copyright © 2017 Institute of Advanced Engineering and Science.
All rights reserved.
Corresponding Author:
M.H Jopri,
Advanced Digital Signal Processing Group,
Faculty of Electrical Engineering,
Universiti Teknikal Malaysia Melaka,
Hang Tuah Jaya, 76100 Durian Tunggal, Melaka, Malaysia.
Email: hatta@utem.edu.my
1. INTRODUCTION
Power quality (PQ) monitoring has become an important part of power distribution system in order
to prevent equipment damage and to determine the root cause of the power quality disturbances (PQDs) [1].
One of the crucial issues in power quality (PQ) is harmonic and inter-harmonics disturbance. As indicated by
(IEEE Std. 1159:2009), harmonics which caused by rectifiers and inverters, are the inverse of inter-
harmonics where they are frequency components of distorted voltages and currents that are integer multiples
of the fundamental frequency (50Hz for Malaysia). Harmonic combines with the fundamental voltage or
current produces waveform distortion. Harmonic distortion exists due to the nonlinear characteristics of
devices and loads on the power system. Meanwhile, inter-harmonic is a frequency components of distorted
voltage that are not integer multiples of the fundamental frequency and can leads to excitation of low
frequency mechanical oscillations and malfunction in ripple control [2]. Numerous methods are developed
and among these methods, signal processing (SP) technique has received intensified attention from the
researchers and utility engineers [3]. The role of SP technique is to identify, classify and characterize the
large volume of data, obtained using modern measuring instruments. The most familiar technique for
frequency-domain analysis is the Fourier transform (FT). Nevertheless, it only works for stationary signal
and it is not capable to resolve any signal associated with fluctuations. To resolve this, the STFT is
 ISSN: 2088-8708
IJECE Vol. 7, No. 1, February 2017 : 21 – 28
22
introduced, whereby STFT divides the signal into small segments. Thus these signal segments can be
assumed to be stationary. Moreover, the STFT works well providing that the window is short enough
compared to the oscillation rate. Nevertheless, during high rates of oscillation, it can lead to significant
errors [4]. Due to this limitation, the Discrete Fourier transform (DFT) is presented for analysis of frequency
content in steady state and suitable for harmonic analysis. However, DFT is not capable to detect sudden
changes in waveform. Furthermore, the DFT has major problems such as spectrum leakage and
resolution [5]. The limitation in DFT is overcome by using Wavelet analysis. Wavelet analysis is an approach
to vary the window length. Nevertheless, wavelet reveals some disadvantages such as its complex
computation and sensitive to noise level [6]. With regards to the above discussion, the constraint of previous
techniques can be overcome by introducing Gabor transform.
In this paper, the Gabor transform (GT) is one of time frequency distribution (TFD) technique and
good in distinguishing the harmonic and inter-harmonic signals in power distribution system. The GT is the
windowed Fourier transform and the representation of a signal in a jointly time-frequency domain [7]. The
harmonic signals are analyzed and represented in time frequency representation (TFR). Furthermore, the
parameters such as RMS and fundamental value, total harmonic distortion (THD), total non-harmonic
distortion (TnHD) and total waveform distortion (TWD) for voltage and current are evaluated from TFR and
used for the classification of harmonic and inter-harmonic signals. The performance of the proposed
technique is verified by classifying 100 signals with numerous characteristics for every type of voltage
variation signals and also based on IEEE Std. 1159-2009.
2. RESEARCH METHOD
Time-frequency distribution (TFD) are superior methods that represent signals in time and
frequency representation (TFR). Furthermore, from TFR, spectral parameters can be seen with the changes of
time. In this manner, the TFD are significant to classify harmonic and inter-harmonic signals in the system.
Linear TFD which is Gabor transform is proposed as in Figure 1 for the signal classification technique.
Figure 1. Implementation Chart for Harmonic and Inter-harmonic Signals Detection and Classification
2.1. Gabor Transform
Gabor transform (GT) is an expanding of signal into a set of functions that are concentrated in both
the time and frequency domains and then use the coefficients as the descriptors of the signal’s local property.
Gabor transform is defined as [7].
(1)
where x( is the signal under analysis and h(n,k) is the set of elementary function and is defined as
IJECE ISSN: 2088-8708 
A Utilisation of Improved Gabor Transform for Harmonic Signals Detection and .... (M. H Jopri)
23
( ( nT (2)
where ( is the observation window. Tw and f0 are the time and frequency sampling interval, respectively,
that must satisfy the Heisenberg uncertainty relationship as follows:
(3)
For Gabor transform, hanning window is selected same as spectrogram but different in terms of
window length which is 480 samples. The time and frequency resolution for Gabor transform is fixed for all
frequency shown in Figure 2. The vertical axis (x-axis) shows the time resolution and horizontal axis (y-axis)
shows the frequency resolution.
Figure 2. Resolution of Gabor Transform
2.2. Signal Parameters
Parameters of harmonic and inter-harmonic are assessed from the TFR. The spectral parameters
consist of RMS fundamental voltage, momentary RMS voltage, instantaneous total inter-harmonic distortion
(TnHD), instantaneous total harmonic distortion (THD) and instantaneous total waveform distortion (TWD).
Below are the signal parameters that been estimated from TFR [8].
Instantaneous RMS Voltage, dfftPtV
sf
xrms 
0
),()(
(4)
Instantaneous RMS Fundamental Voltage, 
hi
lo
f
f
xrms
dfftPtV ),(2)(1
(5)
Instantaneous Total Waveform Distortion,
tV
tVtV
tTWD
rms
rmsrms
)(
)()(
)(
1
2
1
2


(6)
Instantaneous Total Harmonic Distortion,
(t)V
(t)V
tTHD
rms
H
h rmsh
1
2
2
,
)(
 

(7)
Instantaneous Total Nonharmonic Distortion, (8)
)(
)()(
1
0
2
,
2
tV
tVtV
TnHD(t)
rms
H
h rmshrms  


 ISSN: 2088-8708
IJECE Vol. 7, No. 1, February 2017 : 21 – 28
24
where Px(t, f) is the TFR of a signal, fs is sampling frequency, f0 is the fundamental frequency, V1rms(t) is
instantaneous RMS fundamental voltage, Vrms(t) is instantaneous RMS voltage and Vh,rms (t) is RMS harmonic
voltage. fhi=f0+25Hz, flo=f0-25Hz, 25 Hz is chosen for fhi and flo, it can represent the fundamental frequency
value and use for calculate the value of the frequency element.
2.3. Signal Characteristic
The identification of signal characteristics is obtained from the calculated spectral parameters.
Moreover, by utilizing the instantaneous RMS voltage, the signal properties for instance the average of RMS
voltage can be computed utilizing Equation 9 [9]. The data of the signal characteristics are used as input for
classifier to identify the harmonic and inter-harmonics signal.
(9)
Furthermore, total nonharmonic distortion, TnHDave and average of total harmonic distortion,
THDave can be computed from instantaneous total nonharmonic distortion, TnHD(t) and instantaneous total
harmonic distortion, THD(t) individually.
∫ ( (10)
∫ ( (11)
2.4. Signal Classification
The rule-based classifier will be utilized for signal classification and this classifier is a deterministic
grouping technique that has been utilized as a part of genuine application [20]. The performance of
classification is much dependent on the principles and threshold values. Since in this research, all previous
information that been obtained from power quality signals gave good information, this classifier is suitable to
be used for of signal characterization. The utilization of rule-based classifier agreeing below
requirements [10].
> and < (12)
>= and < (13)
Figure 3. Rule-based Classifier Flow Chart

T
rmsaverms dttV
T
V
0
, )(
1
IJECE ISSN: 2088-8708 
A Utilisation of Improved Gabor Transform for Harmonic Signals Detection and .... (M. H Jopri)
25
In the meantime, flow chart of rule-based classifier for signal classification clearly shown in
Figure 3. THDthres and TnHDthres are set according results of numerous investigation of these signals. The
classification of signals can be done by observing the significant relationship concerning THD or TnHD.
Hence, harmonic signal is classified when the signal has only THD whereas inter-harmonic signal has just
TnHD.
2.5. Performance Verification
Keeping in mind the end goal to check the performance of proposed technique, the outcomes were
assessed regarding accuracy and classification correctness during analysis. Subsequently, the execution and
feasibility of proposed method relies on upon these said particulars.
2.5.1. Accuracy of the Analysis
The accuracy of the proposed technique is distinguished by measuring the measurement accuracy of
signal characteristics. To quantify the accuracy of the outcome, mean absolute percentage error (MAPE) is
utilized as benchmark and can be defined as [11],
(14)
where xi(n) is an actual value, xm(n) is measured value and N is the number of data. The smaller value of
MAPE offers more accurate results.
3. RESULTS AND ANALYSIS
In this section, it is clarified the results of research and at the same time is given the comprehensive
discussion.
3.1. Harmonic Signals Detection
Figure 4(a) and (b) present harmonic signal in time domain and its TFRs using Gabor transform,
repectively. The TFR indicates that the signal consists of two frequency component: fundamental frequency
(50Hz) and 7th harmonic component (350Hz). Signal parameters estimated from the TFR using Gabor
transform with OSWS are shown in Figure 4(b). Figure 4(c) shows that the harmonic voltage increases the
RMS voltage from normal voltage which is 1.0 to 1.17 pu. However, it does not change the RMS
fundamental voltage which remains constant at 1.0 pu. Besides that, the signal also results the magnitude of
TWD and THD remains constant at 60% and zero percent for the TnHD as shown in Figure 4(d). Thus, the
parameters clearly show that the harmonic signal consists only harmonic frequency components.
The results for interharmonic signal and its TFR using Gabor transform is shown in Figure 5(a) and
(b) respectively. The signal has two frequency components which are at fundamental frequency (50 Hz) and
interharmonic frequency of 375 Hz. Signal parameters estimated from the TFR using Gabor transform with
OSWS are shown in Figure 5(b). Figure 5(c) shows that the interharmonic voltage increases the RMS voltage
from normal voltage which is 1.0 to 1.17 pu. However, it does not change the RMS fundamental voltage
which remains constant at 1.0 pu. Besides that, the signal also results the magnitude of TWD and TnHD
remains constant at 60% and zero percent for the THD as shown in Figure 5(d). Thus, the parameters clearly
show that the interharmonic signal consists only nonharmonic frequency components.
%100
)(
)()(1
1
x
nx
nxnx
N
MAPE
N
n i
mi



 ISSN: 2088-8708
IJECE Vol. 7, No. 1, February 2017 : 21 – 28
26
(a) (b)
(c) (d)
Figure 4. (a) Harmonic Signal from Simulation and its, (b) TFR using Gabor Transform, (c) Instantaneous
of RMS and Fundamental RMS Voltage, (d) Instantaneous of total Harmonic Distortion, Total
Nonharmonic Distortion and Total Waveform Distortion
(a) (b)
(c) (d)
Figure 5. (a) Interharmonic Signal from Simulation and its, (b) TFR using Gabor Transform,
(c) Instantaneous of RMS and Fundamental RMS Voltage, (d) Instantaneous of Total Harmonic Distortion,
Total Nonharmonic Distortion and Total Waveform Distortion
IJECE ISSN: 2088-8708 
A Utilisation of Improved Gabor Transform for Harmonic Signals Detection and .... (M. H Jopri)
27
3.2. The accuracy of the Analysis
Harmonic and inter-harmonics signals are tested and mean absolute percentage errors (MAPE) of
the signal properties are calculated. Then, the results are averaged to identify the accuracy of the
measurements as shown in Table 1. The table shows that Gabor transform gives good accuracy for an
average of RMS voltage, THD and TnHD. In addition, Gabor transform has a good accuracy in harmonic and
inter-harmonic signals detection.
Table 1. MAPE Simulation Result for Gabor Transform Analysis
Signal Characteristics MAPE (%)
Vrms,ave 0.5293
THDave 0.9967
TnHDave 0.9331
3.3. Classification of Harmonic and Inter-harmonic Signals
As shown in the previous section, Gabor transform has less computational complexity and high
accuracy. The performance results of the signals classification using the Gabor transform are shown in
Table 2. 100 signals with various characteristics for each type of voltage signal is generated and classified.
The table shows that the classification results using Gabor transform give 100% correct classification for all
signals. From the results, it can be concluded that the Gabor-transform is magnificently a good method for
harmonic and inter-harmonic signals classification.
Table 2. Performance of Harmonic and Inter-Harmonic Signals Classification
Signal
Gabor Transform
Number of data sets % Correct Classification
Harmonics 100 100
Inter-harmonics 100 100
Normal 100 100
4. CONCLUSION
The performance evaluation of the signal analysis using Gabor transform in terms of accuracy and
classification correctness have been shown clearly in results section. The performance of the proposed
technique is verified by using MAPE in classifying 100 signals with various characteristics of voltage
signals. The proposed method also gives 100 percent correctness of signals classification. Hence, it is
concluded that the proposed method is a good technique for harmonic and inter-harmonic signals detection
and classification in power distribution system.
ACKNOWLEDGEMENTS
This research is supported by Advance Digital Signal Processing Laboratory (ADSP Lab). Special
thanks also to the Faculty of Electrical Engineering and Engineering Technology of Universiti Teknikal
Malaysia Melaka (UTeM), Ministry of Higher Education Malaysia (MOHE) and Ministry of Science,
Technology and Innovation (MOSTI) for giving the cooperation and funding for this research with grant
number 06-01-14-SF00119 L00025. Their support is gratefully acknowledged.
REFERENCES
[1] M. S. Manikandan, et al., “Detection and Classification of Power Quality Disturbances Using Sparse Signal
Decomposition on Hybrid Dictionaries,” IEEE Trans. Instrum. Meas., vol/issue: 64(1), pp. 27–38, 2015.
[2] N. H. H. Abidullah, et al., “Real-Time Power Quality Disturbances Detection and Classification System,” World
Appl. Sci. J., vol/issue: 32(8), pp. 1637–1651, 2014.
[3] M. Gupta, et al., “Neural Network Based Indexing and Recognition of Power Quality Disturbances,”
TELKOMNIKA (Telecommunication Comput. Electron. Control., vol/issue: 9(2), pp. 227–236, 2011.
[4] F. Choong, et al., “Advances in Signal Processing and Artificial Intelligence Technologies in the Classification of
Power Quality Events: A Survey,” Electr. Power Components Syst., vol/issue: 33(12), pp. 1333–1349, 2005.
[5] S. A. Deokar and L. M. Waghmare, “Integrated DWT–FFT approach for detection and classification of power
quality disturbances,” Int. J. Electr. Power Energy Syst., vol. 61, pp. 594–605, 2014.
[6] R. Kumar, et al., “Recognition of Power Quality Events Using S- Transform Based ANN Classifier and Rule Based
Decision Tree,” 2013 IEEE Ind. Appl. Soc. Annu. Meet., pp. 1–8, 2013.
 ISSN: 2088-8708
IJECE Vol. 7, No. 1, February 2017 : 21 – 28
28
[7] L. Debnath and F. A. Shah, “The Gabor Transform and Time–Frequency Signal Analysis,” in Wavelet Transforms
and Their Applications, Boston, MA: Birkhäuser Boston, pp. 243–286, 2015.
[8] A. R. Abdullah, et al., “Power Quality Monitoring System Utilizing Periodogram And Spectrogram Analysis
Techniques,” Int. Conf. Control. Instrum. Mechatronics Eng., no. August, pp. 770–774, 2007.
[9] N. A. Abidullah, et al., “Real-time power quality signals monitoring system,” Proceeding - 2013 IEEE Student
Conf. Res. Dev. SCOReD 2013, no. December, pp. 433–438, 2015.
[10] A. R. Abdullah, et al., “Performance Evaluation of Real Power Quality Disturbances Analysis Using S-Transform,”
Appl. Mech. Mater., vol. 752–753, pp. 1343–1348, 2015.
[11] K. R. Cheepati and T. N. Prasad, “Performance Comparison of Short Term Load Forecasting Techniques,” Int. J.
Grid Distrib. Comput., vol/issue: 9(4), pp. 287–302, 2016.
BIOGRAPHIES OF AUTHORS
Mohd Hatta Jopri was born in Johor, Malaysia on 1978. He received his B.Sc from Universiti
Teknologi Malaysia in 2000 and Msc. in Electrical Power Engineering from Rheinisch-
Westfälische Technische Hochschule Aachen (RWTH), Germany in 2011. Since 2005, he has
been an academia staff in the Universiti Teknikal Malaysia Melaka (UTeM) and currently he
pursuing his PhD in the area of power quality.
Dr. Abdul Rahim Abdullah was born in Kedah, Malaysia on 1979. He received his B. Eng.,
Master Eng., PhD Degree from Universiti Teknologi Malaysia in 2001, 2004 and 2011 in
Electrical Engineering and Digital Signal Processing respectively. He is currently an Associate
Professor with the Department of Electrical Engineering, Chief of Advanced Digital Signal
Processing (ADSP) Lab and Center of Excellent (COE) Coordinator for Universiti Teknikal
Malaysia Melaka (UTeM).
Tole Sutikno is an Associated Professor in Department of Electrical Engineering at Universitas
Ahmad Dahlan (UAD), Indonesia. He is Editor-in-Chief, Principle Contact and Editor for some
Scopus indexed journals. He is also one of founder of the Indonesian Publication Index (IPI). He
has completed his studies for B.Eng., M.Eng., Ph.D. in Electrical Engineering from Diponegoro
University, Gadjah Mada University and Universiti Teknologi Malaysia, respectively. His
research interests include the field of industrial electronics and informatics, power electronics,
FPGA applications, embedded systems, data mining, information technology and digital library.
Mustafa Manap was born in Kuala Lumpur, Malaysia on 1978. He received his B.Sc from
Universiti Technologi Malaysia in 2000 and Msc. in Electrical Engineering from Universiti
Teknikal Malaysia Melaka (UTeM) 2016. Since 2006, he has been an academia staff in the
Universiti Teknikal Malaysia Melaka (UTeM). His research interests are power electronics and
drive, instrumentation, and DSP application.
Mohd Rahimi bin Yusoff was born in Kelantan, Malaysia on 1967. He received his M.Sc. in
Electrical Engineering from University of Nottingham, England in 1992 and B.Eng. in Electrical
& Electronics from University of Wales, Swansea, UK in 1990. Since 2010, he has been an
academia staff in Universiti Teknikal Malaysia Melaka (UTeM) and currently holding the post
as Dean of Faculty of Engineering Technology. His research interests are power quality, signal
processing, and DSP application.

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A Utilisation of Improved Gabor Transform for Harmonic Signals Detection and Classification Analysis

  • 1. International Journal of Electrical and Computer Engineering (IJECE) Vol. 7, No. 1, February 2017, pp. 21~28 ISSN: 2088-8708, DOI: 10.11591/ijece.v7i1.pp21-28  21 Journal homepage: http://iaesjournal.com/online/index.php/IJECE A Utilisation of Improved Gabor Transform for Harmonic Signals Detection and Classification Analysis M. H Jopri1 , A. R Abdullah2 , T. Sutikno3 , M. Manap4 , M. R Yusoff5 1,2 Faculty of Electrical Engineering, Universiti Teknikal Malaysia Melaka, Malacca, Malaysia 3 Department of Electrical Engineering, Universitas Ahmad Dahlan, Yogyakarta, Indonesia 4,5 Faculty of Engineering Technology, Universiti Teknikal Malaysia Melaka, Malacca, Malaysia Article Info ABSTRACT Article history: Received Oct 19, 2016 Revised Dec 21, 2016 Accepted Jan 11, 2017 This paper presents a utilization of improved Gabor transform for harmonic signals detection and classification analysis in power distribution system. The Gabor transform is one of time frequency distribution technique with a capability of representing signals in jointly time-frequency domain and known as time frequency representation (TFR). The estimation of spectral information can be obtained from TFR in order to identify the characteristics of the signals. The detection and classification of harmonic signals for 100 unique signals with numerous characteristic of harmonics with support of rule-based classifier and threshold setting that been referred to IEEE standard 1159 2009. The accuracy of proposed method is determined by using MAPE and the outcome demonstrate that the method gives high accuracy of harmonic signals classification. Additionally, Gabor transform also gives 100 percent correct classification of harmonic signals. It is verified that the proposed method is accurate and cost efficient in detecting and classifying harmonic signals in distribution system. Keyword: Classification analysis Gabor transform Harmonic signal Power distribution system Signal detection Time-frequency distributions Copyright © 2017 Institute of Advanced Engineering and Science. All rights reserved. Corresponding Author: M.H Jopri, Advanced Digital Signal Processing Group, Faculty of Electrical Engineering, Universiti Teknikal Malaysia Melaka, Hang Tuah Jaya, 76100 Durian Tunggal, Melaka, Malaysia. Email: hatta@utem.edu.my 1. INTRODUCTION Power quality (PQ) monitoring has become an important part of power distribution system in order to prevent equipment damage and to determine the root cause of the power quality disturbances (PQDs) [1]. One of the crucial issues in power quality (PQ) is harmonic and inter-harmonics disturbance. As indicated by (IEEE Std. 1159:2009), harmonics which caused by rectifiers and inverters, are the inverse of inter- harmonics where they are frequency components of distorted voltages and currents that are integer multiples of the fundamental frequency (50Hz for Malaysia). Harmonic combines with the fundamental voltage or current produces waveform distortion. Harmonic distortion exists due to the nonlinear characteristics of devices and loads on the power system. Meanwhile, inter-harmonic is a frequency components of distorted voltage that are not integer multiples of the fundamental frequency and can leads to excitation of low frequency mechanical oscillations and malfunction in ripple control [2]. Numerous methods are developed and among these methods, signal processing (SP) technique has received intensified attention from the researchers and utility engineers [3]. The role of SP technique is to identify, classify and characterize the large volume of data, obtained using modern measuring instruments. The most familiar technique for frequency-domain analysis is the Fourier transform (FT). Nevertheless, it only works for stationary signal and it is not capable to resolve any signal associated with fluctuations. To resolve this, the STFT is
  • 2.  ISSN: 2088-8708 IJECE Vol. 7, No. 1, February 2017 : 21 – 28 22 introduced, whereby STFT divides the signal into small segments. Thus these signal segments can be assumed to be stationary. Moreover, the STFT works well providing that the window is short enough compared to the oscillation rate. Nevertheless, during high rates of oscillation, it can lead to significant errors [4]. Due to this limitation, the Discrete Fourier transform (DFT) is presented for analysis of frequency content in steady state and suitable for harmonic analysis. However, DFT is not capable to detect sudden changes in waveform. Furthermore, the DFT has major problems such as spectrum leakage and resolution [5]. The limitation in DFT is overcome by using Wavelet analysis. Wavelet analysis is an approach to vary the window length. Nevertheless, wavelet reveals some disadvantages such as its complex computation and sensitive to noise level [6]. With regards to the above discussion, the constraint of previous techniques can be overcome by introducing Gabor transform. In this paper, the Gabor transform (GT) is one of time frequency distribution (TFD) technique and good in distinguishing the harmonic and inter-harmonic signals in power distribution system. The GT is the windowed Fourier transform and the representation of a signal in a jointly time-frequency domain [7]. The harmonic signals are analyzed and represented in time frequency representation (TFR). Furthermore, the parameters such as RMS and fundamental value, total harmonic distortion (THD), total non-harmonic distortion (TnHD) and total waveform distortion (TWD) for voltage and current are evaluated from TFR and used for the classification of harmonic and inter-harmonic signals. The performance of the proposed technique is verified by classifying 100 signals with numerous characteristics for every type of voltage variation signals and also based on IEEE Std. 1159-2009. 2. RESEARCH METHOD Time-frequency distribution (TFD) are superior methods that represent signals in time and frequency representation (TFR). Furthermore, from TFR, spectral parameters can be seen with the changes of time. In this manner, the TFD are significant to classify harmonic and inter-harmonic signals in the system. Linear TFD which is Gabor transform is proposed as in Figure 1 for the signal classification technique. Figure 1. Implementation Chart for Harmonic and Inter-harmonic Signals Detection and Classification 2.1. Gabor Transform Gabor transform (GT) is an expanding of signal into a set of functions that are concentrated in both the time and frequency domains and then use the coefficients as the descriptors of the signal’s local property. Gabor transform is defined as [7]. (1) where x( is the signal under analysis and h(n,k) is the set of elementary function and is defined as
  • 3. IJECE ISSN: 2088-8708  A Utilisation of Improved Gabor Transform for Harmonic Signals Detection and .... (M. H Jopri) 23 ( ( nT (2) where ( is the observation window. Tw and f0 are the time and frequency sampling interval, respectively, that must satisfy the Heisenberg uncertainty relationship as follows: (3) For Gabor transform, hanning window is selected same as spectrogram but different in terms of window length which is 480 samples. The time and frequency resolution for Gabor transform is fixed for all frequency shown in Figure 2. The vertical axis (x-axis) shows the time resolution and horizontal axis (y-axis) shows the frequency resolution. Figure 2. Resolution of Gabor Transform 2.2. Signal Parameters Parameters of harmonic and inter-harmonic are assessed from the TFR. The spectral parameters consist of RMS fundamental voltage, momentary RMS voltage, instantaneous total inter-harmonic distortion (TnHD), instantaneous total harmonic distortion (THD) and instantaneous total waveform distortion (TWD). Below are the signal parameters that been estimated from TFR [8]. Instantaneous RMS Voltage, dfftPtV sf xrms  0 ),()( (4) Instantaneous RMS Fundamental Voltage,  hi lo f f xrms dfftPtV ),(2)(1 (5) Instantaneous Total Waveform Distortion, tV tVtV tTWD rms rmsrms )( )()( )( 1 2 1 2   (6) Instantaneous Total Harmonic Distortion, (t)V (t)V tTHD rms H h rmsh 1 2 2 , )(    (7) Instantaneous Total Nonharmonic Distortion, (8) )( )()( 1 0 2 , 2 tV tVtV TnHD(t) rms H h rmshrms    
  • 4.  ISSN: 2088-8708 IJECE Vol. 7, No. 1, February 2017 : 21 – 28 24 where Px(t, f) is the TFR of a signal, fs is sampling frequency, f0 is the fundamental frequency, V1rms(t) is instantaneous RMS fundamental voltage, Vrms(t) is instantaneous RMS voltage and Vh,rms (t) is RMS harmonic voltage. fhi=f0+25Hz, flo=f0-25Hz, 25 Hz is chosen for fhi and flo, it can represent the fundamental frequency value and use for calculate the value of the frequency element. 2.3. Signal Characteristic The identification of signal characteristics is obtained from the calculated spectral parameters. Moreover, by utilizing the instantaneous RMS voltage, the signal properties for instance the average of RMS voltage can be computed utilizing Equation 9 [9]. The data of the signal characteristics are used as input for classifier to identify the harmonic and inter-harmonics signal. (9) Furthermore, total nonharmonic distortion, TnHDave and average of total harmonic distortion, THDave can be computed from instantaneous total nonharmonic distortion, TnHD(t) and instantaneous total harmonic distortion, THD(t) individually. ∫ ( (10) ∫ ( (11) 2.4. Signal Classification The rule-based classifier will be utilized for signal classification and this classifier is a deterministic grouping technique that has been utilized as a part of genuine application [20]. The performance of classification is much dependent on the principles and threshold values. Since in this research, all previous information that been obtained from power quality signals gave good information, this classifier is suitable to be used for of signal characterization. The utilization of rule-based classifier agreeing below requirements [10]. > and < (12) >= and < (13) Figure 3. Rule-based Classifier Flow Chart  T rmsaverms dttV T V 0 , )( 1
  • 5. IJECE ISSN: 2088-8708  A Utilisation of Improved Gabor Transform for Harmonic Signals Detection and .... (M. H Jopri) 25 In the meantime, flow chart of rule-based classifier for signal classification clearly shown in Figure 3. THDthres and TnHDthres are set according results of numerous investigation of these signals. The classification of signals can be done by observing the significant relationship concerning THD or TnHD. Hence, harmonic signal is classified when the signal has only THD whereas inter-harmonic signal has just TnHD. 2.5. Performance Verification Keeping in mind the end goal to check the performance of proposed technique, the outcomes were assessed regarding accuracy and classification correctness during analysis. Subsequently, the execution and feasibility of proposed method relies on upon these said particulars. 2.5.1. Accuracy of the Analysis The accuracy of the proposed technique is distinguished by measuring the measurement accuracy of signal characteristics. To quantify the accuracy of the outcome, mean absolute percentage error (MAPE) is utilized as benchmark and can be defined as [11], (14) where xi(n) is an actual value, xm(n) is measured value and N is the number of data. The smaller value of MAPE offers more accurate results. 3. RESULTS AND ANALYSIS In this section, it is clarified the results of research and at the same time is given the comprehensive discussion. 3.1. Harmonic Signals Detection Figure 4(a) and (b) present harmonic signal in time domain and its TFRs using Gabor transform, repectively. The TFR indicates that the signal consists of two frequency component: fundamental frequency (50Hz) and 7th harmonic component (350Hz). Signal parameters estimated from the TFR using Gabor transform with OSWS are shown in Figure 4(b). Figure 4(c) shows that the harmonic voltage increases the RMS voltage from normal voltage which is 1.0 to 1.17 pu. However, it does not change the RMS fundamental voltage which remains constant at 1.0 pu. Besides that, the signal also results the magnitude of TWD and THD remains constant at 60% and zero percent for the TnHD as shown in Figure 4(d). Thus, the parameters clearly show that the harmonic signal consists only harmonic frequency components. The results for interharmonic signal and its TFR using Gabor transform is shown in Figure 5(a) and (b) respectively. The signal has two frequency components which are at fundamental frequency (50 Hz) and interharmonic frequency of 375 Hz. Signal parameters estimated from the TFR using Gabor transform with OSWS are shown in Figure 5(b). Figure 5(c) shows that the interharmonic voltage increases the RMS voltage from normal voltage which is 1.0 to 1.17 pu. However, it does not change the RMS fundamental voltage which remains constant at 1.0 pu. Besides that, the signal also results the magnitude of TWD and TnHD remains constant at 60% and zero percent for the THD as shown in Figure 5(d). Thus, the parameters clearly show that the interharmonic signal consists only nonharmonic frequency components. %100 )( )()(1 1 x nx nxnx N MAPE N n i mi   
  • 6.  ISSN: 2088-8708 IJECE Vol. 7, No. 1, February 2017 : 21 – 28 26 (a) (b) (c) (d) Figure 4. (a) Harmonic Signal from Simulation and its, (b) TFR using Gabor Transform, (c) Instantaneous of RMS and Fundamental RMS Voltage, (d) Instantaneous of total Harmonic Distortion, Total Nonharmonic Distortion and Total Waveform Distortion (a) (b) (c) (d) Figure 5. (a) Interharmonic Signal from Simulation and its, (b) TFR using Gabor Transform, (c) Instantaneous of RMS and Fundamental RMS Voltage, (d) Instantaneous of Total Harmonic Distortion, Total Nonharmonic Distortion and Total Waveform Distortion
  • 7. IJECE ISSN: 2088-8708  A Utilisation of Improved Gabor Transform for Harmonic Signals Detection and .... (M. H Jopri) 27 3.2. The accuracy of the Analysis Harmonic and inter-harmonics signals are tested and mean absolute percentage errors (MAPE) of the signal properties are calculated. Then, the results are averaged to identify the accuracy of the measurements as shown in Table 1. The table shows that Gabor transform gives good accuracy for an average of RMS voltage, THD and TnHD. In addition, Gabor transform has a good accuracy in harmonic and inter-harmonic signals detection. Table 1. MAPE Simulation Result for Gabor Transform Analysis Signal Characteristics MAPE (%) Vrms,ave 0.5293 THDave 0.9967 TnHDave 0.9331 3.3. Classification of Harmonic and Inter-harmonic Signals As shown in the previous section, Gabor transform has less computational complexity and high accuracy. The performance results of the signals classification using the Gabor transform are shown in Table 2. 100 signals with various characteristics for each type of voltage signal is generated and classified. The table shows that the classification results using Gabor transform give 100% correct classification for all signals. From the results, it can be concluded that the Gabor-transform is magnificently a good method for harmonic and inter-harmonic signals classification. Table 2. Performance of Harmonic and Inter-Harmonic Signals Classification Signal Gabor Transform Number of data sets % Correct Classification Harmonics 100 100 Inter-harmonics 100 100 Normal 100 100 4. CONCLUSION The performance evaluation of the signal analysis using Gabor transform in terms of accuracy and classification correctness have been shown clearly in results section. The performance of the proposed technique is verified by using MAPE in classifying 100 signals with various characteristics of voltage signals. The proposed method also gives 100 percent correctness of signals classification. Hence, it is concluded that the proposed method is a good technique for harmonic and inter-harmonic signals detection and classification in power distribution system. ACKNOWLEDGEMENTS This research is supported by Advance Digital Signal Processing Laboratory (ADSP Lab). Special thanks also to the Faculty of Electrical Engineering and Engineering Technology of Universiti Teknikal Malaysia Melaka (UTeM), Ministry of Higher Education Malaysia (MOHE) and Ministry of Science, Technology and Innovation (MOSTI) for giving the cooperation and funding for this research with grant number 06-01-14-SF00119 L00025. Their support is gratefully acknowledged. REFERENCES [1] M. S. Manikandan, et al., “Detection and Classification of Power Quality Disturbances Using Sparse Signal Decomposition on Hybrid Dictionaries,” IEEE Trans. Instrum. Meas., vol/issue: 64(1), pp. 27–38, 2015. [2] N. H. H. Abidullah, et al., “Real-Time Power Quality Disturbances Detection and Classification System,” World Appl. Sci. J., vol/issue: 32(8), pp. 1637–1651, 2014. [3] M. Gupta, et al., “Neural Network Based Indexing and Recognition of Power Quality Disturbances,” TELKOMNIKA (Telecommunication Comput. Electron. Control., vol/issue: 9(2), pp. 227–236, 2011. [4] F. Choong, et al., “Advances in Signal Processing and Artificial Intelligence Technologies in the Classification of Power Quality Events: A Survey,” Electr. Power Components Syst., vol/issue: 33(12), pp. 1333–1349, 2005. [5] S. A. Deokar and L. M. Waghmare, “Integrated DWT–FFT approach for detection and classification of power quality disturbances,” Int. J. Electr. Power Energy Syst., vol. 61, pp. 594–605, 2014. [6] R. Kumar, et al., “Recognition of Power Quality Events Using S- Transform Based ANN Classifier and Rule Based Decision Tree,” 2013 IEEE Ind. Appl. Soc. Annu. Meet., pp. 1–8, 2013.
  • 8.  ISSN: 2088-8708 IJECE Vol. 7, No. 1, February 2017 : 21 – 28 28 [7] L. Debnath and F. A. Shah, “The Gabor Transform and Time–Frequency Signal Analysis,” in Wavelet Transforms and Their Applications, Boston, MA: Birkhäuser Boston, pp. 243–286, 2015. [8] A. R. Abdullah, et al., “Power Quality Monitoring System Utilizing Periodogram And Spectrogram Analysis Techniques,” Int. Conf. Control. Instrum. Mechatronics Eng., no. August, pp. 770–774, 2007. [9] N. A. Abidullah, et al., “Real-time power quality signals monitoring system,” Proceeding - 2013 IEEE Student Conf. Res. Dev. SCOReD 2013, no. December, pp. 433–438, 2015. [10] A. R. Abdullah, et al., “Performance Evaluation of Real Power Quality Disturbances Analysis Using S-Transform,” Appl. Mech. Mater., vol. 752–753, pp. 1343–1348, 2015. [11] K. R. Cheepati and T. N. Prasad, “Performance Comparison of Short Term Load Forecasting Techniques,” Int. J. Grid Distrib. Comput., vol/issue: 9(4), pp. 287–302, 2016. BIOGRAPHIES OF AUTHORS Mohd Hatta Jopri was born in Johor, Malaysia on 1978. He received his B.Sc from Universiti Teknologi Malaysia in 2000 and Msc. in Electrical Power Engineering from Rheinisch- Westfälische Technische Hochschule Aachen (RWTH), Germany in 2011. Since 2005, he has been an academia staff in the Universiti Teknikal Malaysia Melaka (UTeM) and currently he pursuing his PhD in the area of power quality. Dr. Abdul Rahim Abdullah was born in Kedah, Malaysia on 1979. He received his B. Eng., Master Eng., PhD Degree from Universiti Teknologi Malaysia in 2001, 2004 and 2011 in Electrical Engineering and Digital Signal Processing respectively. He is currently an Associate Professor with the Department of Electrical Engineering, Chief of Advanced Digital Signal Processing (ADSP) Lab and Center of Excellent (COE) Coordinator for Universiti Teknikal Malaysia Melaka (UTeM). Tole Sutikno is an Associated Professor in Department of Electrical Engineering at Universitas Ahmad Dahlan (UAD), Indonesia. He is Editor-in-Chief, Principle Contact and Editor for some Scopus indexed journals. He is also one of founder of the Indonesian Publication Index (IPI). He has completed his studies for B.Eng., M.Eng., Ph.D. in Electrical Engineering from Diponegoro University, Gadjah Mada University and Universiti Teknologi Malaysia, respectively. His research interests include the field of industrial electronics and informatics, power electronics, FPGA applications, embedded systems, data mining, information technology and digital library. Mustafa Manap was born in Kuala Lumpur, Malaysia on 1978. He received his B.Sc from Universiti Technologi Malaysia in 2000 and Msc. in Electrical Engineering from Universiti Teknikal Malaysia Melaka (UTeM) 2016. Since 2006, he has been an academia staff in the Universiti Teknikal Malaysia Melaka (UTeM). His research interests are power electronics and drive, instrumentation, and DSP application. Mohd Rahimi bin Yusoff was born in Kelantan, Malaysia on 1967. He received his M.Sc. in Electrical Engineering from University of Nottingham, England in 1992 and B.Eng. in Electrical & Electronics from University of Wales, Swansea, UK in 1990. Since 2010, he has been an academia staff in Universiti Teknikal Malaysia Melaka (UTeM) and currently holding the post as Dean of Faculty of Engineering Technology. His research interests are power quality, signal processing, and DSP application.