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Nonlinear analysis of viscoelastic micro-composite beam with geometrical imperfection using FEM: MSGT electro-magneto-elastic bending, buckling and vibration solutions

机译:用FEM使用几何缺陷粘弹性微复合梁的非线性分析:MSGT电磁弹性弯曲,屈曲和振动溶液

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摘要

In this research, the nonlinear static, buckling and vibration analysis of viscoelastic micro-composite beam reinforced by various distributions of boron nitrid nanotube (BNNT) with initial geometrical imperfection by modified strain gradient theory (MSGT) using finite element method (FEM) are presented. The various distributions of BNNT are considered as UD, FG-V and FG-X and also, the extended rule of mixture is used to estimate the properties of micro-composite beam. The components of stress are dependent to mechanical, electrical and thermal terms and calculated using piezoelasticity theory. Then, the kinematic equations of micro-composite beam using the displacement fields are obtained. The governing equations of motion are derived using energy method and Hamilton's principle based on MSGT. Then, using FEM, these equations are solved. Finally the effects of different parameters such as initial geometrical imperfection, various distributions of nanotube, damping coefficient, piezoelectric constant, slenderness ratio, Winkler spring constant, Pasternak shear constant, various boundary conditions and three material length scale parameters on the behavior of nonlinear static, buckling and vibration of micro-composite beam are investigated. The results indicate that with an increase in the geometrical imperfection parameter, the stiffness of micro-composite beam increases and thus the non-dimensional nonlinear frequency of the micro structure reduces gradually.
机译:在本研究中,通过使用有限元方法(FEM),提出了通过使用有限元方法(FEM)的修饰应变梯度理论(MSGT)的初始几何缺陷的各种分布的粘弹性微复合梁的非线性静态,屈曲和振动分析。 BNNT的各种分布被认为是UD,FG-V和FG-X,并且还使用延长的混合物规则来估计微复合梁的性质。应力的组分取决于机械,电气和热术语,并使用压电性理论计算。然后,获得了使用位移场的微复合梁的运动学方程。使用能量法和汉密尔顿基于Msgt的原理来源的动作方程。然后,使用FEM,解决这些方程。最后对初始几何缺陷等不同参数的影响,纳米管的各种分布,阻尼系数,压电恒定,纤细比,紫外线恒定,吡啶克剪切恒定,各种边界条件和三种材料长度参数的非线性静电行为,研究了微复合梁的屈曲和振动。结果表明,随着几何缺陷参数的增加,微复合梁的刚度增加,因此微结构的非维度非线性频率逐渐减少。

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