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Reconstruction of missing response data for identification of higher modes

机译:重建缺失的响应数据以识别更高模式

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摘要

The problem of reconstruction of complete building response from a limited number of response measurements is considered.The response at the intermediate degrees of freedom is reconstructed by using piecewise cubic Hermite polynomial interpolation in time domain.The piecewise cubic Hermite polynomial interpolation is preferred over the spline interpolation due to its trend preserving character.It has been shown that factorization of response data in variable separable form via singular value decomposition can be used to derive the complete set of normal modes of the structural system.The time domain principal components can be used to derive empirical transfer functions from which the natural frequencies of the structural system can be identified by peak-picking technique.A reduced-rank approximation for the system flexibility matrix can be readily constructed from the identified massorthonormal mode shapes and natural frequencies.
机译:考虑了从有限数量的响应测量中重建完整建筑物响应的问题。通过使用时域中的分段三次Hermite多项式插值来重构中间自由度的响应。与样条相比,分段三次Hermite多项式插值更可取由于具有趋势保留特性,因此可以进行插值。已证明,通过奇异值分解可分解为可变可分形式的响应数据可用于导出结构系统的完整常规模式集。时域主成分可用于推导经验传递函数,可以通过峰采选技术从中识别结构系统的固有频率,可以很容易地从识别出的正交质量模态形状和固有频率构造出系统柔韧性矩阵的降秩近似。

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