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A sensitivity-based approach to solving the inverse eigenvalue problem for linear structures carrying lumped attachments

机译:一种基于灵敏度的求解携带集体附件的线性结构逆特征值问题的方法

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摘要

This paper presents an efficient algorithm for designing dynamical systems to exhibit a desired spectrum of eigenvalues. Focusing on combined systems of linear structures carrying various lumped element attachments, we apply the assumed-modes method and the implicit function theorem to derive analytical expressions for eigenvalue sensitivities, which are used to efficiently determine the minimal set of structural modifications needed to achieve a set of desired eigenvalues. The proposed algorithm employs an adaptive step size, performs significantly better than existing approaches, and can be easily applied to a broad range of structures. Convergence properties and limitations on achievable eigenvalues are also discussed, and a number of case studies demonstrating the performance of the algorithm in a wide variety of different applications are also included.
机译:本文介绍了一种用于设计动态系统的有效算法,以表现出所需的特征值。 专注于携带各种集成元件附件的线性结构的组合系统,我们应用了假定模式和隐式功能定理,以导出用于特征值敏感性的分析表达式,这些表达式用于有效地确定实现集合所需的最小结构修改集 期望的特征值。 所提出的算法采用自适应步长,比现有方法显着更好地执行,并且可以容易地应用于广泛的结构。 还讨论了可实现的特征值的收敛性和限制,并且还包括一些案例研究,证明了算法在各种不同应用中的性能。

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