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Existence and normalization of compolex modes for post experimental use in modal analysis

机译:用于模态分析的实验后使用的compolex模式的存在和规范化

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The eigen characteristics of a dynamical system offer a vector sub-space suitable for performing canonical transformations on the system of equations of the structural dynamics problems being considered. While the concept is mathematically fully developed for both damped and undamped systems, practitioners--at all levels--tend to indiscriminately use the system's normal modes as a basis for applications containing nonproportional damping. Such a practice in most cases is a reasonable approximation and results in small, if not infinitiesimal, errors. However, with the increase of sophistication and accuracy requirements in certain applications of modal analysis, these approximations must be fully analyzed and understood.
机译:动力系统的本征特征提供了一个向量子空间,该向量子空间适合于对所考虑的结构动力问题方程组进行规范变换。虽然该概念在数学上完全针对阻尼和无阻尼系统而开发,但从各个层面来看,从业人员都倾向于不加选择地将系统的正常模式用作包含非比例阻尼的应用的基础。在大多数情况下,这样的做法是一个合理的近似值,并且会产生很小的误差,即使不是最小的误差也是如此。但是,随着在模态分析的某些应用中复杂性和准确性要求的提高,必须对这些近似值进行充分的分析和理解。

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