2001
DOI: 10.1006/jsvi.2001.3751
|View full text |Cite
|
Sign up to set email alerts
|

Modal Identification of Tsing Ma Bridge by Using Improved Eigensystem Realization Algorithm

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
4
1

Citation Types

0
9
0

Year Published

2004
2004
2022
2022

Publication Types

Select...
7
2

Relationship

0
9

Authors

Journals

citations
Cited by 36 publications
(9 citation statements)
references
References 4 publications
0
9
0
Order By: Relevance
“…One effective approach based on band-pass filter and EMD is proposed to extract quite close monocomponent of modal response and to remove all of the noises outside the frequency range 12). If we apply above method to make process the signal with n components defined by Equation (1) , the i-th component can be approximately expressed as (9) By applying Hilbert transform to ci(t) , the i-th mode response can also be expressed in the form of complex-valued signal as (10) where the Hilbert transform of ci (t) denoted by yi(t) , is determined by (11) With the definition in Equation 11, applying the Hilbert transform to each IMF component ci (t) in Equation (9), the original data x(t) can be written as the real part of the sum of the Hilbert transforms of all the IMF components excluding the residual part, i. e. (12) which illustrates that the signal can be represented in terms of instantaneous amplitude ai(t) and frequency f'i(t) as functions of time. It also indicates that the EMD has the same capability to decompose a multicomponent signal to single modes in the form of complex-valued signals as wavelet does in Equation (7).…”
Section: Empirical Mode Decomposition and Hilbert Transformmentioning
confidence: 99%
“…One effective approach based on band-pass filter and EMD is proposed to extract quite close monocomponent of modal response and to remove all of the noises outside the frequency range 12). If we apply above method to make process the signal with n components defined by Equation (1) , the i-th component can be approximately expressed as (9) By applying Hilbert transform to ci(t) , the i-th mode response can also be expressed in the form of complex-valued signal as (10) where the Hilbert transform of ci (t) denoted by yi(t) , is determined by (11) With the definition in Equation 11, applying the Hilbert transform to each IMF component ci (t) in Equation (9), the original data x(t) can be written as the real part of the sum of the Hilbert transforms of all the IMF components excluding the residual part, i. e. (12) which illustrates that the signal can be represented in terms of instantaneous amplitude ai(t) and frequency f'i(t) as functions of time. It also indicates that the EMD has the same capability to decompose a multicomponent signal to single modes in the form of complex-valued signals as wavelet does in Equation (7).…”
Section: Empirical Mode Decomposition and Hilbert Transformmentioning
confidence: 99%
“…The eigensystem realization algorithm is another method of output-only modal analysis [13]. It is based on dynamical model reduction, and it was used in 1985 for an investigation on Galileo aerospace and also has been used several times for modal analysis of bridges [14]. The other recent addition to the time domain output-only family is the smooth orthogonal decomposition (SOD) method which does not need the mass matrix a priori [12].…”
Section: Introductionmentioning
confidence: 99%
“…Recently, with the development of large span bridges, more and more researches have focused on the structural health monitoring of bridges. Qin et al (2001) discussed modal identification of the Tsing Ma Bridge in the time domain from ambient acceleration response data. The modes were identified group by group and assembled by using response accelerations acquired at reference points to form modes of the whole bridge.…”
Section: Introductionmentioning
confidence: 99%