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Structural response reconstruction based on the modal superposition method in the presence of closely spaced modes

机译:密间距模式下基于模态叠加法的结构响应重构。

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An approach for structural response reconstruction based on the modal superposition method in the presence of closely spaced modes is proposed in this paper. In this method, the entire mode-set of a structure is divided into closely spaced modes and the rest of the modes. The rest of the modal responses whose response is known will be separated into individual modal response by using the empirical mode decomposition method with intermittency criteria. Starting from the mode shapes, derived from these modal responses, the rest of the modal responses at the unavailable locations can be acquired. Furthermore, the contribution of the closely spaced modal responses at the unavailable locations can be obtained based on these responses. This proposed method is valid if there is no periodic excitation. However, in practice it is common that a structure might be excited by transient, stochastic, periodic forces or a combination thereof, i.e. hybrid excitations. A hybrid approach for solving the reconstruction problem of hybrid excitations is also developed, which is based on the proposed method and transmissibility concept in response reconstruction. Numerical studies are conducted and compared with theoretical predictions for validation. Effects of background noise level, high damping ratio and multiple forces are investigated in detail.
机译:提出了一种在密闭模式下基于模态叠加方法的结构响应重构方法。在这种方法中,结构的整个模式集分为间隔很近的模式和其余模式。通过使用具有间歇性标准的经验模式分解方法,将已知响应的其余模态响应分离为单个模态响应。从这些模态响应中得出的模态形状开始,可以获取不可用位置处的其余模态响应。此外,可以基于这些响应获得在不可用位置处的紧密模式响应的贡献。如果没有周期性激励,则该方法是有效的。然而,在实践中,通常可能通过瞬态,随机,周期性的力或其组合来激发结构,即混合激发。基于提出的方法和响应性重构中的可传递性概念,提出了一种解决混合激励重构问题的混合方法。进行了数值研究,并将其与理论预测进行比较以进行验证。详细研究了背景噪声水平,高阻尼比和多重力的影响。

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