An improved response spectrum method for non-classically damped systems

被引:1
作者
Huating Chen
Ping Tan
Fulin Zhou
机构
[1] Guangzhou University,Earthquake Engineering Research and Test Center
来源
Bulletin of Earthquake Engineering | 2017年 / 15卷
关键词
Response spectrum method; Non-classical damping; Complex modal truncation augmentation method; CCQC rule; Velocity response spectrum;
D O I
暂无
中图分类号
学科分类号
摘要
A complex modal truncation augmentation method is proposed in the present study for the non-classically damped systems. Compared to the traditional mode displacement superposition approach, this method considers the contributions from the high vibration modes and can therefore increase the prediction accuracy of the structural responses. It can be regarded as an improvement of the traditional method. Based on this method, the conventional CCQC (Complex Complete Quadratic Combination) modal combination rule for the non-classically damped systems is extended to take into account the contributions of the truncated high vibration modes and the effects of narrow-band inputs on the modal cross-correlation coefficients. Moreover, a practical method is developed to estimate the velocity response spectrum that is required in the CCQC rule utilizing the commonly used displacement response spectrum based on the random vibration theory. Numerical results show that the extended CCQC rule can result in more accurate structural response estimations especially when the contributions from the high vibration modes to the structural responses cannot be neglected or when the structure is subjected to the seismic inputs with narrow band widths.
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页码:4375 / 4397
页数:22
相关论文
共 46 条
[1]  
Cornwell RE(1983)On the application of the mode acceleration method to structural dynamics problems Earthq Eng Struct Dyn 11 679-688
[2]  
Craig RR(1964)Note on the distribution of the largest value of a random function with application to gust loading Proc Inst Civ Eng 28 187-196
[3]  
Johnston CP(1980)Structural response to stationary excitation J Eng Mech Div 106 1195-1213
[4]  
Davenport AG(1981)A response spectrum method for random vibration analysis of MDF systems Earthq Eng Struct Dyn 9 419-435
[5]  
Der Kiureghian A(1993)CQC modal combination rule for high-frequency modes Earthq Eng Struct Dyn 22 943-956
[6]  
Der Kiureghian A(2008)A comparative study of “missing” correction methods for response spectrum method of seismic analysis Comput Struct 86 2087-2094
[7]  
Der Kiureghian A(1992)Modal truncation vectors and periodic time domain analysis applied to a cyclic symmetry structure Comput Struct 45 685-696
[8]  
Nakamura Y(1997)A critique of mode acceleration and modal truncation augmentation methods for modal response analysis Comput Struct 62 985-998
[9]  
Dhillep M(1958)Co-ordinates which uncouple the linear dynamic systems J Appl Mech Trans ASME 24 361-364
[10]  
Bose PR(1986)Response spectrum method for non-classically damped systems Nuclear Eng Des 91 161-169