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An analytical approach: Nonlinear vibration of imperfect stiffened FGM sandwich toroidal shell segments containing fluid under external thermo-mechanical loads

机译:一种分析方法:在外部热机械载荷下,不完全加固的FGM夹心环形壳段的非线性振动

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摘要

An analytical study to the nonlinear vibration of imperfect stiffened FGM sandwich toroidal shell segment containing fluid in external thermal environment is approached in this present. The toroidal shell segments consist of two types convex shell and concave shell which are reinforced by ring and stringer stiffeners system. Material properties of shell are assumed to be continuously graded in the thickness direction. Based on the classical thin shell theory with geometrical nonlinearity in von Karman-Donnell sense, Stein and McElman assumption, and the smeared stiffeners technique theoretical formulations are established. In addition, the dynamical pressure of fluid is taken into account. The fluid is assumed to be non-viscous and ideal incompressible. The nonlinear vibration analyses of full-filled fluid toroidal shell segment are solved by using numerical method fourth-order Runge-Kutta. Furthermore, effects of geometrical and material parameters, imperfection, fluid and change of temperature field on the nonlinear vibration responses of shells are shown in obtained results. It is hoped that the obtained results will be used as benchmark solutions for an analytical approach of fluid-structures vibration in further research. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文对在外部热环境下含流体的不完全硬化的FGM夹心环形壳段的非线性振动进行了分析研究。环形壳段由凸壳和凹壳两种类型组成,它们分别由环形和纵梁加劲肋系统加强。假定壳的材料特性在厚度方向上连续分级。基于冯·卡曼·唐纳意义上的几何非线性的经典薄壳理论,斯坦因和麦克尔曼假设,并建立了涂抹加劲肋技术的理论公式。此外,还要考虑流体的动态压力。假定流体是非粘性的并且是理想的不可压缩的。采用数值方法四阶Runge-Kutta求解了充满流体的环形壳段的非线性振动分析。此外,结果还显示了几何和材料参数,缺陷,流体和温度场的变化对壳体非线性振动响应的影响。希望将获得的结果用作进一步研究流体结构振动分析方法的基准解决方案。 (C)2016 Elsevier Ltd.保留所有权利。

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