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首页> 外文期刊>Trends in Ecology & Evolution >Geometrically nonlinear dynamic analysis of FG graphene platelets-reinforced nanocomposite cylinder: MLPG method based on a modified nonlinear micromechanical model
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Geometrically nonlinear dynamic analysis of FG graphene platelets-reinforced nanocomposite cylinder: MLPG method based on a modified nonlinear micromechanical model

机译:FG石墨烯血小板增强纳米复合汽缸的几何非线性动力学分析:基于改进的非线性微机械模型的MLPG方法

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摘要

The present paper outlined a procedure for geometrically nonlinear dynamic analysis of functionally graded graphene platelets-reinforced (GPLR-FG) nanocomposite cylinder subjected to mechanical shock loading. The governing equation of motion for large deformation problems is derived using meshless local Petrov-Galerkin (MLPG) method based on total lagrangian approach. In the MLPG method, the radial point interpolation technique is employed to construct the shape functions. A micromechanical model based on the Halpin-Tsai model and rule of mixture is used for formulation the nonlinear functionally graded distribution of GPLs in polymer matrix of composites. Energy dissipation in analyses of the structure responding to dynamic loads is considered using the Rayleigh damping. The Newmark-Newton/Raphson method which is an incremental-iterative approach is implemented to solve the nonlinear dynamic equations. The results of the proposed method for homogenous material are compared with the finite element ones. A very good agreement is achieved between the MLPG and ELM with very fine meshing In addition, the results have demonstrated that the MLPG method is more effective method compared with the ELM for very large deformation problems due to avoiding mesh distortion issues. Finally, the effect of GPLs distribution on strength, stiffness and dynamic characteristics of the cylinder are discussed in details. The obtained results show that the distribution of GPLs changed the mechanical properties, so a classification of different types and volume fraction exponent is established. Indeed by comparing the obtained results, the best compromise of nanocomposite cylinder is determined in terms of mechanical and dynamic properties for different load patterns. All these applications have shown that the present MLPG method is very effective for geometrically nonlinear analyses of GPLR-FG nanocomposite cylinder because of vanishing mesh distortion issue in large deformation problems. In addition, since in proposed method the distributed nodes are used for discretization the problem domain (rather than the meshing), modeling the functionally graded media yields to more accurate results.
机译:本文概述了在机械冲击载荷的功能梯形石墨烯血小板粘固(GPLR-FG)纳米复合汽缸的几何非线性动态分析方法。基于Lagrangian方法的无丝布本地Petrov-Galerkin(MLPG)方法,导出了大变形问题的控制运动方程。在MLPG方法中,采用径向点插值技术来构造形状函数。基于Halpin-Tsai模型和混合物规则的微机械模型用于制定复合材料聚合物基质中GPLS的非线性功能梯度分布。使用瑞利阻尼考虑响应于动态载荷的结构的分析中的能量耗散。实现了纽马克 - 牛顿/ Raphson方法,其是增量迭代方法,以解决非线性动态方程。将提出的均匀材料方法的结果与有限元素进行比较。在MLPG和ELM之间实现了非常好的一致性,并且另外,结果表明,由于避免网格失真问题,MLPG方法与ELM相比,MLPG方法更有效。最后,详细讨论了GPLS分布对气缸的强度,刚度和动态特性的影响。得到的结果表明,GPLS的分布改变了机械性能,因此建立了不同类型和体积分数指数的分类。实际上,通过比较所获得的结果,纳米复合汽缸的最佳折衷圆筒是根据不同负载图案的机械和动态特性确定的。所有这些应用都表明,由于在大变形问题中消失网状失真问题,本发明的MLPG方法对于GPLR-FG纳米复合汽缸的几何非线性分析非常有效。另外,由于在所提出的方法中,分布式节点用于离散化问题域(而不是网格化),模拟功能梯度介质的产生,以更准确的结果。

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