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A higher order transversely deformable shell-type spectral finite element for dynamic analysis of isotropic structures

机译:用于各向同性结构动力分析的高阶横向可变形壳型谱有限元

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This paper deals with certain aspects related to the dynamic behaviour of isotropic shell-like structures analysed by the use of a higher order transversely deformable shell-type spectral finite element newly formulated and the approach known as the Time-domain Spectral Finite Element Method (TD-SFEM). Although recently this spectral approach is reported in the literature as a very powerful numerical tool used to solve various wave propagation problems, its properties make it also very well suited to solve static and dynamic modal problems. The robustness and effectiveness of the current spectral approach has been successfully demonstrated by the authors in the case of thin-walled spherical shell structures through a series of numerical tests comprising the analysis of natural frequencies and modes of vibration of an isotropic spherical shell as well as the wave propagation analysis in the case of the same spherical shell and a half-pipe shell-like structure.
机译:本文涉及与各向同性壳状结构的动力学行为有关的某些方面,这些方面通过使用新制定的高阶横向可变形壳型频谱有限元和称为时域频谱有限元方法(TD)的方法进行分析-SFEM)。尽管最近在文献中报道了这种频谱方法是一种非常强大的数值工具,用于解决各种波传播问题,但其特性使其也非常适合解决静态和动态模态问题。作者已经通过一系列数值测试成功地证明了当前光谱方法的鲁棒性和有效性,该方法在薄壁球形壳结构的情况下进行,包括对各向同性球形壳的固有频率和振动模式以及在相同球形壳和半管壳状结构的情况下的波传播分析。

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