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Modal identification of thin-walled members by using the constrained finite element method

机译:约束有限元法对薄壁构件进行模态识别

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Thin-walled structural members have complex behavior. It is usual to interpret the complex behavior as the superposition of simpler behavior components, like global, distortional, local, in-plane shear and transverse extension. When the standard shell finite element method is employed for the analysis, the behavior components are not separated, and the results can be difficult to interpret due to the complexity of the deformations. The results are more meaningful if identified, i.e., if the participations of the behavior components are quantified. Methods for the formal identification of the deformations have already been proposed, by using either the modes of generalized beam theory, or the basis functions of the constrained finite strip method. In this paper a newer and more general method, the constrained finite element method is used. Since this method can handle a wide range of thin-walled members, including members with holes, or members with varying cross-sections, or even stiffened plates, the identification can readily be applied to various thin-walled members. In the paper some particularities of the identification method are highlighted, as well as several sample examples are presented and discussed.
机译:薄壁结构构件具有复杂的行为。通常将复杂行为解释为简单行为成分的叠加,例如整体,变形,局部,面内剪切和横向延伸。当使用标准壳有限元方法进行分析时,行为分量没有分离,并且由于变形的复杂性,结果可能难以解释。如果被识别,即,如果行为成分的参与被量化,则结果将更有意义。通过使用广义梁理论的模式或受约束的有限条方法的基函数,已经提出了形式化变形的形式识别方法。在本文中,使用了一种更新且更通用的方法,即受约束的有限元方法。由于这种方法可以处理各种各样的薄壁构件,包括带孔的构件,或者具有变化的横截面的构件,甚至是加劲的板,因此该标识可以很容易地应用于各种薄壁构件。本文着重介绍了识别方法的一些特殊性,并给出并讨论了一些示例示例。

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