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MODAL SPECTRAL CALCULATION OF FLOOR RESPONSE SPECTRA FOR SECONDARY SYSTEMS

机译:二次系统地板响应谱的模态谱计算

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The calculation of the dynamic response of a mechanical system considered as a secondary system attached to a structure can be a very time consuming task for complex systems. This paper deals with the calculation of the response spectra at the attachment points between the primary and the secondary system, which will be called "Floor Response Spectra (FRS)." The computed floor response spectra at the attachment points of the primary system are intended to be used as input for a second step analysis of the mechanical system. Here in, a modal spectral procedure for the calculation of FRS on the primary system is presented. The method developed considers the natural vibration frequencies, mode shapes, and modal participation factors of the primary structure to describe the primary system and combines them with a physical representation of a single degree of freedom secondary system considering a spectral procedure with non-classical damping where the crossover terms of the coupling of the two systems are neglected to obtain the FRS. Parametric studies of the importance of the coupling terms and of the correlation of the response between the primary and the secondary systems are presented. A comparison of the results of this approach with response spectrum and time history analysis results obtained using the complete model (primary plus secondary systems together) are presented. As a practical application the procedure is used for the analysis of a steam turbine generator and its foundation for a thermo-electrical power plant where the steam turbine-generator and the reinforced concrete foundation are considered as the secondary and the primary system, respectively.
机译:机械系统的动态响应的计算被认为是连接到结构的辅助系统,对于复杂的系统而言可能是非常耗时的任务。本文涉及在主系统和辅助系统之间的连接点处的响应光谱的计算,这将被称为“地板响应光谱(FRS)”。在主系统的连接点处计算出的地面响应谱旨在用作机械系统第二步分析的输入。在此,介绍了用于在主系统上计算FRS的模态频谱过程。所开发的方法考虑了主结构的固有振动频率,振型和模态参与因子来描述主系统,并将它们与考虑了具有非经典阻尼的频谱程序的单自由度次系统的物理表示相结合,其中忽略两个系统耦合的交叉项以获得FRS。对耦合项的重要性以及初级和次级系统之间的响应相关性进行了参数研究。给出了该方法的结果与使用完整模型(主要系统和次要系统一起)获得的响应谱和时程分析结果的比较。在实际应用中,该程序用于分析蒸汽轮发电机及其热电厂的基础,在该热电厂中,蒸汽轮发电机和钢筋混凝土基础分别被视为辅助系统和主要系统。

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