功能分级三明治板的有限元分析

Simmi Gupta, H. D. Chalak
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引用次数: 0

摘要

在测试领域和实验室模型测试存在问题或需要以较低成本获得大量测试结果的情况下,计算方法就成为一种必要手段。计算模型的精度可通过收敛性研究进行调整。本研究采用有限元法来计算具有功能分级芯材的夹层板的静态性能。采用幂律量化材料特性,并利用之字形理论进行分析。利用汉密尔顿定理推导方程,并通过具有 11 个 DOF/节点的九节点 C-0 等参数有限元法进行求解。板的长宽比、幂律系数和偏斜度被用作变量来研究板的弯曲响应。目前的结果与已公布的结果一致,同时还给出了新的结果。
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Finite Element Analysis of Functionally Graded Sandwich Plates
Computational methods become a necessity at places where the fields of testing as well as lab model testing poses problems or situations demanding large number of test results at low cost. The accuracy of the computational model can be adjusted by convergence study. The present study uses finite element method for finding static behaviour of sandwich plates having functionally graded core. Power law is employed for quantification of the material properties and zig-zag theory is utilized for the analysis. Hamilton’s theorem is exploited for deriving the equation which is resolved by FEM by taking nine-node C-0 iso-parametric FE having 11 DOF/node. Aspect ratio, power law coefficient and skewness of plate are used as variables to study the bending response of the plate. Present results are found to be consistent with the published ones and new results are also presented.
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