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2006年12月29日

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2007年03月01日

【期刊论文】Pseudo-excitation algorithm for nonstationary random seismic responses

林家浩, Jiahao Lin, Wenshou Zhang, F. W. Williams

Nonstationary random seismic responses: J. H. Lin et al. Engng Struct. 1994, Volume 16, Number 4,-0001,():

-1年11月30日

摘要

A simple and accurate algorithm for nonstationary responses of structures subjected to evolutionary random seismic excitation is presented as an extension of the pseudo-excitation method for stationary random seismic responses. The analyses of various time-dependent auto- or cross-power spectral density (PSD) functions have simple and unified formulae. For some important envelope functions, time-dependent PSD functions can be calculated by means of simple frequency-domain analyses.

evolutionary nonstationary random vibration earthquake

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2006年12月29日

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2007年03月01日

【期刊论文】Accurate and highly efficient algorithms for structural stationary/non-stationary random responses

林家浩, Jiahao Lin, Yan Zhao, Yahui Zhang

J. Lin et al. Comput. Methods Appl. Mech. Engrg. 191 (2001) 103-111,-0001,():

-1年11月30日

摘要

An accurate and highly efficient algorithm series for structural stationary/non-stationary random response analysis, pseudo excitation method (PEM) is presented. The algorithm series, which have been developed since early 1980s, applies to the randow vibration analyses of structuses subjected to single/multiple, stationary/non-stationary random excitations, including the very attractive issuethe solution of the response to non-uniformly modulated evolutionary random excitations. Each algorithm in this series is an accurate complete quadratic combination (CQC) method because the cross-correlation quadratic terms between the participant modes and between the excitations have both been included. Such algorithms are easy to use because structural stationary random response analysis is reuced to the analysis of structural harmonic response, while structural non-stationary random responses can be readily computed in terrms of any step-by-step integration scheme (e. g. Newmark scheme or the precise integration method).

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2006年12月29日

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  • 林家浩 邀请

    大连理工大学,辽宁

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