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A mode-based meta-model for the frequency response functions of uncertain structural systems

机译:不确定结构系统频率响应函数的基于模式的元模型

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摘要

Frequency response functions (FRFs) play an important role in the assessment of the structural response of linear systems subjected to dynamic forces. In this work a functional relation (meta-model) between the uncertain structural parameters and the model properties is presented. The meta-model provides a computationally fast solution to approximate the eigenfrequencies and mode shapes needed thereafter for evaluating the FRFs. The meta-model circumvents the repeated solution of the eigenvalue problem for each set of uncertain structural input parameters. The provided relations can be helpful in the design stage to control the dynamic response within certain frequency bands. Moreover, the meta-model can be used for optimization and reliability assessments based on Monte Carlo sampling procedures. Numerical examples show the application of the method focusing mainly on the variability of the FRFs. The efficiency and accuracy of the meta-model to compute approximate FRFs is assessed by a comparison with the solution by Finite Element (FE) analyses.
机译:频率响应函数(FRF)在评估承受动力的线性系统的结构响应中起着重要作用。在这项工作中,提出了不确定结构参数和模型特性之间的函数关系(元模型)。元模型提供了计算上快速的解决方案,以近似其后评估FRF所需的本征频率和模式形状。对于每组不确定的结构输入参数,元模型规避了特征值问题的重复求解。所提供的关系在设计阶段有助于控制某些频带内的动态响应。此外,基于蒙特卡洛采样程序,该元模型可用于优化和可靠性评估。数值例子表明该方法的应用主要集中在FRF的可变性上。通过与有限元(FE)分析的解决方案进行比较,可以评估元模型计算近似FRF的效率和准确性。

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