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Non linear analysis of a functionally graded beam with variable thickness

机译:厚度可变的功能梯度梁的非线性分析

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摘要

The nonlinear analysis of a functionally graded beam under combined loads is investigated analytically in this paper. The point loads and moment is applied at the end of the beam. The area section is considered to vary continuously along the longitudinal axis of the beam. The most important idea for presentation of this paper is the application of the present method for a vast class of functionally graded and variable thickness beams. The gradation along the longitudinal axis of the beam is studied as a novel subject. Euler-Bernoulli theory is employed to derive the governing differential equation of a FG beam. The Adomian's Decomposition Method (ADM) is used for solution of the governing nonlinear differential equation. The analytical results are compared with those results obtained using the numerical simulation (FEM). This comparison indicates that the difference between them is not significant. The effect of non-homogenous coefficient on the rotation and deflection of the beam is studied for different values of non homogenous index. This study presents the general formulation to evaluate the deflection and rotation of the beams with variable properties.
机译:本文分析了组合荷载作用下功能梯度梁的非线性分析。点载荷和力矩施加在梁的末端。面积截面被认为沿光束的纵轴连续变化。提出本文的最重要思想是将本方法应用于一大类功能渐变和厚度可变的梁。沿着光束的纵轴的渐变被研究为一个新主题。用欧拉-伯努利理论推导FG光束的控制微分方程。 Adomian分解法(ADM)用于控制非线性微分方程的求解。将分析结果与使用数值模拟(FEM)获得的结果进行比较。该比较表明它们之间的差异不明显。对于不同的非均匀折射率值,研究了非均匀系数对光束旋转和偏转的影响。这项研究提出了一般公式,以评估具有可变特性的梁的偏转和旋转。

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