Research in Robust Frequency ResponseFunction Estimator

碩士 === 逢甲大學 === 自動控制工程所 === 90 === The purpose of this paper is to find a robust estimator for getting more precisely frequency response function (FRF) in the system. The traditional FRF estimators treat the system disturbance as Gaussian white noise rather than colored noise in reality. It causes t...

Full description

Bibliographic Details
Main Authors: Chun-Wei Chen, 陳俊維
Other Authors: Chin-Yuh Lin
Format: Others
Language:zh-TW
Published: 2002
Online Access:http://ndltd.ncl.edu.tw/handle/yuxaua
id ndltd-TW-090FCU05146001
record_format oai_dc
spelling ndltd-TW-090FCU051460012018-05-10T04:22:14Z http://ndltd.ncl.edu.tw/handle/yuxaua Research in Robust Frequency ResponseFunction Estimator 頻率響應函數強健估測器之研究 Chun-Wei Chen 陳俊維 碩士 逢甲大學 自動控制工程所 90 The purpose of this paper is to find a robust estimator for getting more precisely frequency response function (FRF) in the system. The traditional FRF estimators treat the system disturbance as Gaussian white noise rather than colored noise in reality. It causes the traditional FRF estimators being not efficiency for noise suppression. Therefore this research is to cite the concept of H_inf norm in robust control and using Nearly NP (Nevanlimma-Pick) Interpolation Algorithm to identify the real FRF. For comparison the robustness of the traditional FRF algorithm (Hv) and Nearly NP Interpolation Algorithm (Hnp), numerical simulation chooses a highly damped and highly coupled lumped system contaminated with the Gaussian white noise or colored noise as a test bench. Further, using this estimated frequency response functions evaluate system’s natural frequency and damping ratio by CMIF (Complex Mode Indication Function) algorithm. The results of system’s natural frequency and damping ratio show that Nearly NP Interpolation Algorithm is more robust than the traditional FRF estimator is. Chin-Yuh Lin 林欽裕 2002 學位論文 ; thesis 88 zh-TW
collection NDLTD
language zh-TW
format Others
sources NDLTD
description 碩士 === 逢甲大學 === 自動控制工程所 === 90 === The purpose of this paper is to find a robust estimator for getting more precisely frequency response function (FRF) in the system. The traditional FRF estimators treat the system disturbance as Gaussian white noise rather than colored noise in reality. It causes the traditional FRF estimators being not efficiency for noise suppression. Therefore this research is to cite the concept of H_inf norm in robust control and using Nearly NP (Nevanlimma-Pick) Interpolation Algorithm to identify the real FRF. For comparison the robustness of the traditional FRF algorithm (Hv) and Nearly NP Interpolation Algorithm (Hnp), numerical simulation chooses a highly damped and highly coupled lumped system contaminated with the Gaussian white noise or colored noise as a test bench. Further, using this estimated frequency response functions evaluate system’s natural frequency and damping ratio by CMIF (Complex Mode Indication Function) algorithm. The results of system’s natural frequency and damping ratio show that Nearly NP Interpolation Algorithm is more robust than the traditional FRF estimator is.
author2 Chin-Yuh Lin
author_facet Chin-Yuh Lin
Chun-Wei Chen
陳俊維
author Chun-Wei Chen
陳俊維
spellingShingle Chun-Wei Chen
陳俊維
Research in Robust Frequency ResponseFunction Estimator
author_sort Chun-Wei Chen
title Research in Robust Frequency ResponseFunction Estimator
title_short Research in Robust Frequency ResponseFunction Estimator
title_full Research in Robust Frequency ResponseFunction Estimator
title_fullStr Research in Robust Frequency ResponseFunction Estimator
title_full_unstemmed Research in Robust Frequency ResponseFunction Estimator
title_sort research in robust frequency responsefunction estimator
publishDate 2002
url http://ndltd.ncl.edu.tw/handle/yuxaua
work_keys_str_mv AT chunweichen researchinrobustfrequencyresponsefunctionestimator
AT chénjùnwéi researchinrobustfrequencyresponsefunctionestimator
AT chunweichen pínlǜxiǎngyīnghánshùqiángjiàngūcèqìzhīyánjiū
AT chénjùnwéi pínlǜxiǎngyīnghánshùqiángjiàngūcèqìzhīyánjiū
_version_ 1718635492599136256