Highl'/> The dynamic stability and nonlinear vibration analysis of stiffened functionally graded cylindrical shells
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The dynamic stability and nonlinear vibration analysis of stiffened functionally graded cylindrical shells

机译:功能梯度圆柱壳的动力稳定性和非线性振动分析。

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HighlightsThe dynamic stability and nonlinear vibrations of stiffened FG shells are investigated.A reduction nonlinear model of stiffened FG shells is presented.The effects of key parameters on the dynamic stability and nonlinear vibrations are analyzed.A series of comparison are performed and the investigations demonstrate good reliability.AbstractA theoretical model is developed to study the dynamic stability and nonlinear vibrations of the stiffened functionally graded (FG) cylindrical shell in thermal environment. Von Kármán nonlinear theory, first-order shear deformation theory, smearing stiffener approach and Bolotin method are used to model stiffened FG cylindrical shells. Galerkin method and modal analysis technique is utilized to obtain the discrete nonlinear ordinary differential equations. Based on the static condensation method, a reduction model is presented. The effects of thermal environment, stiffeners number, material characteristics on the dynamic stability, transient responses and primary resonance responses are examined.
机译: 突出显示 研究了加劲的FG壳的动态稳定性和非线性振动。 给出了加劲的FG壳的简化非线性模型。 < / ce:list-item> 键的效果分析了动态稳定性和非线性振动的参数。 < ce:para id =“ para0004” view =“ all”>进行了一系列比较,调查显示了良好的可靠性。 摘要 已建立了理论模型,以研究加筋的功能梯度(FG)圆柱壳的动态稳定性和非线性振动。热环境。 VonKármán非线性理论,一阶剪切变形理论,涂抹加劲肋方法和Bolotin方法用于建模加劲的FG圆柱壳。利用Galerkin方法和模态分析技术获得了离散非线性常微分方程。基于静态凝结法,提出了一种还原模型。研究了热环境,加劲肋数量,材料特性对动力稳定性,瞬态响应和一次共振响应的影响。

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