Identification of Linear Time Varying and Nonlinear Systems by Haar Wavelet

碩士 === 國立中正大學 === 機械系 === 91 === This thesis addresses the identification of linear time varying and non-linear systems. For linear time varying systems, it is to estimate the unknown time functions. For non-linear systems, it is to estimate the unknown parameters. The idea for...

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Main Authors: Keng-Chu Ho, 何庚柱
Other Authors: Shyh-Leh Chen
Format: Others
Language:en_US
Published: 2003
Online Access:http://ndltd.ncl.edu.tw/handle/10276866032027704475
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spelling ndltd-TW-091CCU004890412016-06-24T04:15:55Z http://ndltd.ncl.edu.tw/handle/10276866032027704475 Identification of Linear Time Varying and Nonlinear Systems by Haar Wavelet Haar小波應用於線性時變與非線性系統之系統鑑別 Keng-Chu Ho 何庚柱 碩士 國立中正大學 機械系 91 This thesis addresses the identification of linear time varying and non-linear systems. For linear time varying systems, it is to estimate the unknown time functions. For non-linear systems, it is to estimate the unknown parameters. The idea for identification is the expansion of all time functions by Haar basis. Haar wavelet is a set of complete, orthogonal basis and is easy to computations. Its property, that both the integration and multiplication of Haar basis functions can be expanded in Haar basis, is utilized. Together with the least square method and Kronecker product, the unknown time functions and the unknown parameters can be obtained. Shyh-Leh Chen 陳世樂 2003 學位論文 ; thesis 56 en_US
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language en_US
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description 碩士 === 國立中正大學 === 機械系 === 91 === This thesis addresses the identification of linear time varying and non-linear systems. For linear time varying systems, it is to estimate the unknown time functions. For non-linear systems, it is to estimate the unknown parameters. The idea for identification is the expansion of all time functions by Haar basis. Haar wavelet is a set of complete, orthogonal basis and is easy to computations. Its property, that both the integration and multiplication of Haar basis functions can be expanded in Haar basis, is utilized. Together with the least square method and Kronecker product, the unknown time functions and the unknown parameters can be obtained.
author2 Shyh-Leh Chen
author_facet Shyh-Leh Chen
Keng-Chu Ho
何庚柱
author Keng-Chu Ho
何庚柱
spellingShingle Keng-Chu Ho
何庚柱
Identification of Linear Time Varying and Nonlinear Systems by Haar Wavelet
author_sort Keng-Chu Ho
title Identification of Linear Time Varying and Nonlinear Systems by Haar Wavelet
title_short Identification of Linear Time Varying and Nonlinear Systems by Haar Wavelet
title_full Identification of Linear Time Varying and Nonlinear Systems by Haar Wavelet
title_fullStr Identification of Linear Time Varying and Nonlinear Systems by Haar Wavelet
title_full_unstemmed Identification of Linear Time Varying and Nonlinear Systems by Haar Wavelet
title_sort identification of linear time varying and nonlinear systems by haar wavelet
publishDate 2003
url http://ndltd.ncl.edu.tw/handle/10276866032027704475
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AT hégēngzhù haarxiǎobōyīngyòngyúxiànxìngshíbiànyǔfēixiànxìngxìtǒngzhīxìtǒngjiànbié
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