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Large displacement static and transient analysis of functionally graded deep curved beams with generalized differential quadrature method

机译:功能梯度深弯梁的大位移静力和瞬态分析的广义差分正交方法

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摘要

In this article, large displacement static and transient behavior of moderately thick deep functionally graded curved beams with constant curvature are investigated using generalized differential quadrature method. Equilibrium equations for static and dynamic responses are obtained using the virtual work principle. Spatial derivatives in the equilibrium equations are expressed with the generalized differential quadrature method. Large displacements are taken into account using Green Lagrange nonlinear strain displacement relations that are derived from elasticity theory equations. Transverse shear effect is considered through the first-order shear deformation theory. Static and dynamic equilibrium equations are solved using Newton and Newmark methods respectively. Several curved beam problems with different level of deepness is solved with the proposed method. Effect of functionally graded material properties on the behavior of curved beam is investigated using various ceramic and metal combinations such as Zirconia/Aluminum, Alumina/Aluminum, Zirconia/Monel, Silicon Nitride/Steel and Alumina/Steel materials in analyses. (C) 2015 Elsevier Ltd. All rights reserved.
机译:在本文中,使用广义微分正交方法研究了具有恒定曲率的中等厚度深功能梯度曲线梁的大位移静力和瞬态行为。使用虚拟工作原理获得了静态和动态响应的平衡方程。平衡方程中的空间导数用广义微分正交方法表示。使用从弹性理论方程式导出的Green Lagrange非线性应变位移关系,可以考虑大位移。通过一阶剪切变形理论来考虑横向剪切效应。静态和动态平衡方程分别使用牛顿法和纽马克法求解。提出的方法解决了几种不同深度的弯曲梁问题。在分析中,使用各种陶瓷和金属组合(例如氧化锆/铝,氧化铝/铝,氧化锆/蒙乃尔,氮化硅/钢和氧化铝/钢材料)研究了功能梯度材料特性对弯曲梁性能的影响。 (C)2015 Elsevier Ltd.保留所有权利。

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