Title
Blind spot reduction in wavelet transform-based time–frequency domain reflectometry using Gaussian chirp as mother wavelet
Abstract
In this study, the authors propose a blind spot reduction method in wavelet transform-based time-frequency domain reflectometry (WTFDR) by using the Gaussian chirp as the mother wavelet. The blind spot is one of the intrinsic weak points in reflectometry and it means the overlapping ranges of the reference and the reflected signals when the fault is generated at a close distance. Owing to the blind spot, it is difficult to localise the close range fault. Thus, many researchers study the blind spot which is generated in various cables such as electric cable in flight, network cable and power cable. In this study, two methods are used to reduce the blind spot. Firstly, by using the linearity of a complex wavelet transform, the overlapped reference signal at the measured signal is separated and the blind spot is reduced by obtaining the difference of the moduli of the wavelet coefficients for the reference and the reflected signals. Secondly, by using the Gaussian chirp as the mother wavelet, which is designed by considering the characteristics of the cable, the wavelet analysis and the resolution of the WTFDR are improved. Finally, the computer simulations and the real experiments are performed to confirm the effectiveness and the accuracy of the proposed method.
Year
DOI
Venue
2014
10.1049/iet-spr.2013.0077
Signal Processing, IET  
Keywords
Field
DocType
gaussian processes,blind source separation,fault location,time-domain reflectometry,wavelet transforms,gaussian chirp,wtfdr,blind spot reduction method,electric cable,fault localisation,mother wavelet,network cable,overlapped reference signal,power cable,wavelet analysis,wavelet transform-based time-frequency domain reflectometry,time domain reflectometry
Harmonic wavelet transform,Control theory,Speech recognition,Second-generation wavelet transform,Discrete wavelet transform,Acoustics,Complex wavelet transform,Stationary wavelet transform,Wavelet packet decomposition,Mathematics,Wavelet,Wavelet transform
Journal
Volume
Issue
ISSN
8
7
1751-9675
Citations 
PageRank 
References 
1
0.37
3
Authors
3
Name
Order
Citations
PageRank
Sin-Ho Lee131.23
Jin Bae Park21351102.77
Yoon Ho Choi360241.18