A new analytical approach of nonlinear thermal buckling of FG-GPLRC circular plates and shallow spherical caps using the FSDT and Galerkin method

Bui Tien Tu, L. Ly, Nguyen Thi Hong Phuong
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Abstract

A new analytical approach for nonlinear thermal buckling of Functionally Graded Graphene Platelet Reinforced Composite (FG-GPLRC) circular plates and shallow spherical caps using the first-order shear deformation theory (FSDT) is presented in this paper. The circular plates and shallow spherical caps are assumed to be subjected to uniformly distributed thermal loads. By applying the Galerkin method, the relations between thermal load–deflection are achieved to determine the postbuckling behavior and critical buckling loads of the considered structures. Special effects on the nonlinear thermal behavior of circular plates and shallow spherical caps with five different material distribution laws, different Graphene platelet (GPL) mass fractions, and geometrical dimensions are explored and discussed in numerical examples.
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基于FSDT和Galerkin法的FG-GPLRC圆板和浅球帽非线性热屈曲分析新方法
本文提出了一种基于一阶剪切变形理论(FSDT)的功能梯度石墨烯血小板增强复合材料(FG-GPLRC)圆板和浅球帽非线性热屈曲分析新方法。假定圆板和浅球帽承受均匀分布的热载荷。应用伽辽金方法,获得了热载荷-挠度之间的关系,从而确定了所考虑结构的后屈曲行为和临界屈曲载荷。通过数值算例探讨了五种不同材料分布规律、不同石墨烯血小板(GPL)质量分数和几何尺寸对圆板和浅球帽非线性热行为的特殊影响。
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