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古田地震水口水电站重力坝强震观测记录HHT分析 被引量:2

HHT Analyses on Observational Recordings of Strong Motion Recorded by Gravity Dam of Shuikou Hydropower Station in Gutian M_L4.6 Earthquake
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摘要 利用HHT变换研究2008年3月6日福建古田ML4.6地震中,水口水电站重力坝强震反应台阵获取的强震反应观测资料的时频特性及重力坝结构动力特性,得到如下结论:(1)强震记录能量集中在0~15Hz频段和10~15s时段;(2)重力坝顺河向主频为3.7Hz。分析结果对认识水库地震近场地震动特性和重力坝地震反应有一定的实际意义。 Using Hilbert Huang Transform ( HHT), we studied the timefrequency characteristic of observational data of strong motion recorded by the strong motion response arrays of the gravity dam in Shuikou Hydropower Sta tion in Gutian ML4. 6 earthquake and the structural dynamic characteristic of gravity dam. Conclusions were ob tained as follows: ( 1 ) The frequency of strong motion record energies was centralized between 0 and 15Hz while its time interval was centralized between 10s and 15s. (2) The dominant frequency along the stream di rection of concurrent gravity dam was 3.7Hz. The results have certain practical significance for the understanding of the ground motion characteristics in near field of reservoirs earthquake and the seismic response of gravity dam.
机构地区 福建省地震局
出处 《地震研究》 CSCD 北大核心 2012年第2期236-239,296,共4页 Journal of Seismological Research
基金 地震科技联合基金(105087)资助
关键词 重力坝 边际谱 Hilbert能量谱 瞬时能量谱 gravity dam marginal spectrum Hilbert energy spectrum instant energy spectrum
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  • 1黄天立,楼梦麟.基于HHT的非线性结构系统识别研究[J].地震工程与工程振动,2006,26(3):80-83. 被引量:19
  • 2张力飞,邢国良.水口水电站重力坝强震反应台阵[J].水力发电,1996,23(11):30-32. 被引量:4
  • 3Huang N E, Zheng S, Long S R, et al. The Empirical Mode Decomposition and Hilbert Spectrum for Nonlinear and Non-stationary Time Series Analysis[J]. Proceedings of the Royal Society of London, Series A, 1998, 454: 903~995.
  • 4Huang N E, Shen Z, Long S R. A New View of Nonlinear Water Waves-hilbert Spectrum[J]. Annual Review of Fluid Mechanics, 1999, 31: 417~457.
  • 5福建省地震局地震灾害损失评估组.2008年3月6日21时3分、57分古田水口ML4.1、4.6地震地震灾害损失评估报告[R].福建:福建省地震局,2008.
  • 6Mallat S. Theory for multi-resolution signal decomposition: The wavelet representation. IEEE Transactions on Pattern Analysis and Machine Intelligence, 1989, 11(7):674-693.
  • 7Mallat S. Multi-resolution approximation and wavelet orthonormal based of L^2(R). Transactions of American Mathematics Society, 1989, 16(3):761-767.
  • 8Huang N E, Shen Z, Long S R, et al. The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time seties analysis [J]. Proc. Royal. Society of London Series, 1998,A454: 903-995.
  • 9Huang N E, Chen C C, Huang K, et al. A new Spectral Representation of Earthquake Data: Hilbert Spectral ,Analysis of Station TCU129,Chi-Chi, Taiwan, 21 September 1999 [ J ]. Bull. Seism. Soc.Am., 2001, 91 (5): 1310-1338.
  • 10Loh C H, Wu T C, Huang N E. Application of Empirical Mode Decompcsition-Hilbert Spectrum Method to Identify Near-Fault Ground-Motion Characteristics and Structural Response [J]. Bull. Seism. Soc.Am., 2001, 91 (5): 1339-1357.

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