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Significance of Nonclassical Damping in Coupled System Analysis

机译:非经典阻尼在耦合系统分析中的意义

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Seismic analysis of coupled primary-secondary systems gives responses that are more accurate that the uncoupled analysis (Gupta 1992). A coupled analysis accounts for the mass interaction between uncoupled systems and the correlation between inputs at various supports of a multiply connected secondary system. It eliminates the need for a separate static analysis of the secondary system to account for the effect of relative support motion. Different damping characteristics of the individual classically damped primary and secondary systems make the coupled system nonclassically damped. In conventional seismic analysis, the nonclassical nature of the coupled damping matrix is not considered (off-diagonal terms in the transformed damping matrix are ignored). Ignoring the nonclassical nature of damping matrix can lead to incorrect results shwn the uncoupled primary and secondary systems are tuned or nearly tuned. A formulation is presented to calculate the damping matrix of a nonclassically damped coupled system when the individual uncoupled systems are classically damped. Significance of nonclassical damping on the secondary system response is illustrated by performing two different time history analyses of the coupled systems, one by including the offdiagonal terms in the transformed damping matrix and the other by ignoring them.
机译:耦合的主次系统的地震分析所提供的响应要比非耦合的分析更为准确(Gupta 1992)。耦合分析考虑了未耦合系统之间的质量相互作用以及在多重连接的次级系统的各种支持下的输入之间的相关性。它消除了对辅助系统进行单独的静态分析以解决相对支撑运动的影响的需求。各个经典阻尼初级和次级系统的不同阻尼特性使耦合系统非经典阻尼。在常规地震分析中,未考虑耦合阻尼矩阵的非经典性质(忽略了变换后的阻尼矩阵中的非对角项)。忽略阻尼矩阵的非经典性质可能会导致错误的结果,即对未耦合的初级和次级系统进行调谐或接近调谐。提出了一种公式,用于当单个非耦合系统经过经典阻尼时,计算非经典阻尼耦合系统的阻尼矩阵。通过对耦合系统进行两种不同的时程分析,可以说明非经典阻尼对次级系统响应的重要性,一种是通过在变换后的阻尼矩阵中包含非对角项,而另一种则忽略它们。

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