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Influence of neutral surface position on the nonlinear stability behavior of functionally graded plates

机译:中性表面位置对功能梯度板非线性稳定性行为的影响

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摘要

Nonlinear behavior of functionally graded material (FGM) skew plates under in-plane load is investigated here using a shear deformable finite element method. The material is graded in the thickness direction and a simple power law based on the rule of mixture is used to estimate the effective material properties. The neutral surface position for such FGM plates is determined and the first order shear deformation theory based on exact neutral surface position is employed here. The present model is compared with the conventional mid-surface based formulation, which uses extension-bending coupling matrix to include the noncoincidence of neutral surface with the geometric mid-surface for unsymmetric plates. The nonlinear governing equations are solved through Newton–Raphson technique. The nonlinear behavior of FGM skew plates under compressive and tensile in-plane load are examined considering different system parameters such as constituent gradient index, boundary condition, thickness-to-span ratio and skew angle.
机译:本文使用剪切变形有限元方法研究了功能梯度材料(FGM)斜板在平面载荷下的非线性行为。材料在厚度方向上分级,并且基于混合规则的简单幂律可用于估算有效材料性能。确定了此类FGM板的中性表面位置,并在此采用了基于精确中性表面位置的一阶剪切变形理论。本模型与传统的基于中表面的公式进行了比较,该公式使用延伸-弯曲耦合矩阵将中性表面与几何中表面的不重合用于不对称板。非线性控制方程通过牛顿-拉夫森技术求解。考虑了不同的系统参数,例如组成梯度指数,边界条件,厚度跨度和倾斜角,研究了FGM倾斜板在压缩和拉伸平面载荷下的非线性行为。

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