Principles, System Identification and Applications of Volterra Nonlinear Filter
碩士 === 國立臺灣大學 === 電機工程研究所 === 84 === In the chapter 2, we have introduced the direct form method bas- ed on LMS algorithm to achieve the system identification of one- dimensional Volterra filter. We also use the orthogonal approach to perfo...
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ndltd-TW-084NTU004420792016-07-13T04:10:54Z http://ndltd.ncl.edu.tw/handle/01245293592972697614 Principles, System Identification and Applications of Volterra Nonlinear Filter 沃特拉非線性濾波器的原理、系統辨正及其應用 Jiunn-Jong Pan 潘俊忠 碩士 國立臺灣大學 電機工程研究所 84 In the chapter 2, we have introduced the direct form method bas- ed on LMS algorithm to achieve the system identification of one- dimensional Volterra filter. We also use the orthogonal approach to perform the system identification of Volterra filter. Last, the approximation form is also proved to be able to be applied to approximate the second-order Volterra filter coefficients. The one-dimensional algorithms then has been extended to two- dimensional one in the chapter 3, and the concept of imposing isotropic constraints to reduce the number of coefficients has also been introduced. In our simulation of this chapter, that imposing the isotropic constraints not only lowers the computat- ional load but also increases the convergence speed is found. In the chapter 4, we have tried to present some applications of Volterra filter.Teager's algorithm can be used to demodulate the digital modulation signals and amplitude modulation signals without losing any imformation. Three digital demodulation types (ASK,PSK, PSK) are proved be able to be demodulated successfully. We also provide two example of base band signals (the music signal and the human voice signal) which have been modulated to AM signal for simulation, and they have been demodulated by the Teager's algorithm without using the local oscillator.Since the interpolation is used to upsampled the signals, some errors are generated in the meanwhile.So it should be noted that the value of SNR of our method would be a little larger than that shown in the figures. Last in the chapter 4, since the orthogonal approach is robust against the input statistical character, it can be used to design a Volterra filter with only the knowledge of the input and desired output signals. The Volterra filter is designed to remove the Gaussian noise of images and a satisfactory result is obtained in our simulation. Soo-Chang Pei 貝蘇章 1996 學位論文 ; thesis 87 en_US |
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碩士 === 國立臺灣大學 === 電機工程研究所 === 84 === In the chapter 2, we have introduced the direct form method
bas- ed on LMS algorithm to achieve the system identification
of one- dimensional Volterra filter. We also use the orthogonal
approach to perform the system identification of Volterra
filter. Last, the approximation form is also proved to be able
to be applied to approximate the second-order Volterra filter
coefficients. The one-dimensional algorithms then has been
extended to two- dimensional one in the chapter 3, and the
concept of imposing isotropic constraints to reduce the number
of coefficients has also been introduced. In our simulation of
this chapter, that imposing the isotropic constraints not only
lowers the computat- ional load but also increases the
convergence speed is found. In the chapter 4, we have tried to
present some applications of Volterra filter.Teager's algorithm
can be used to demodulate the digital modulation signals and
amplitude modulation signals without losing any imformation.
Three digital demodulation types (ASK,PSK, PSK) are proved be
able to be demodulated successfully. We also provide two
example of base band signals (the music signal and the human
voice signal) which have been modulated to AM signal for
simulation, and they have been demodulated by the Teager's
algorithm without using the local oscillator.Since the
interpolation is used to upsampled the signals, some errors are
generated in the meanwhile.So it should be noted that the value
of SNR of our method would be a little larger than that shown
in the figures. Last in the chapter 4, since the orthogonal
approach is robust against the input statistical character, it
can be used to design a Volterra filter with only the knowledge
of the input and desired output signals. The Volterra filter is
designed to remove the Gaussian noise of images and a
satisfactory result is obtained in our simulation.
|
author2 |
Soo-Chang Pei |
author_facet |
Soo-Chang Pei Jiunn-Jong Pan 潘俊忠 |
author |
Jiunn-Jong Pan 潘俊忠 |
spellingShingle |
Jiunn-Jong Pan 潘俊忠 Principles, System Identification and Applications of Volterra Nonlinear Filter |
author_sort |
Jiunn-Jong Pan |
title |
Principles, System Identification and Applications of Volterra Nonlinear Filter |
title_short |
Principles, System Identification and Applications of Volterra Nonlinear Filter |
title_full |
Principles, System Identification and Applications of Volterra Nonlinear Filter |
title_fullStr |
Principles, System Identification and Applications of Volterra Nonlinear Filter |
title_full_unstemmed |
Principles, System Identification and Applications of Volterra Nonlinear Filter |
title_sort |
principles, system identification and applications of volterra nonlinear filter |
publishDate |
1996 |
url |
http://ndltd.ncl.edu.tw/handle/01245293592972697614 |
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