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Nonlinear transient dynamic analysis of laminated composite parabolic panels of revolution with variable thickness resting on elastic foundation

机译:弹性地基上变厚度层合抛物线旋转叠合板的非线性瞬态动力分析。

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In this article, nonlinear transient behavior of laminated composite Parabolic Panels of Revolution Structure(s) (PPRS) with variable thickness resting on elastic foundation is investigated using Generalized Differential Quadrature (GDQ) method. Winkler-Pasternak model is used to represent elastic foundation. Linear, arch, sine and cosine thickness functions are used to express variable thickness. In transient analyses, First Order Shear Deformation Theory (FSDT) is used to consider the transverse shear effects. Nonlinearity is taken into account using Green-Lagrange nonlinear strain-displacement relations considering deepness effect. Virtual work principle is used to derive the equations of motion. Partial derivatives in the equation of motion are expressed with GDQ method and time integration is carried out using Newmark average acceleration method. Several problems are solved and compared with finite element results in order to validate the proposed method. After validation, effects of thickness functions, thickness variation parameter, geometric characteristic parameter of PPRS, boundary conditions, elastic foundation parameters as well as composite lamination scheme on nonlinear transient dynamic behaviour of PPRS are investigated.
机译:在本文中,使用广义微分正交(GDQ)方法研究了可变厚度的叠层复合抛物线形旋转面板(PPRS)的非线性瞬态行为。 Winkler-Pasternak模型用于表示弹性基础。线性,弧形,正弦和余弦厚度函数用于表示可变厚度。在瞬态分析中,一阶剪切变形理论(FSDT)用于考虑横向剪切效应。考虑到深度效应,使用格林-拉格朗日非线性应变-位移关系考虑了非线性。虚拟工作原理用于导出运动方程。使用GDQ方法表示运动方程中的偏导数,并使用Newmark平均加速度方法进行时间积分。解决了一些问题并将其与有限元结果进行比较,以验证所提出的方法。验证后,研究了厚度函数,厚度变化参数,PPRS的几何特征参数,边界条件,弹性基础参数以及复合层压方案对PPRS非线性瞬态动力行为的影响。

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