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on efficient finite element modeling of composite beams and plates using higher-order theories and an accurate composite beam element

机译:高阶理论和精确的复合梁单元的复合梁和板的有效有限元建模

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In the analysis of composite beams and plates, a higher-order shear deformation theory can lead to finite elements having the same number of nodal variables but giving solutions with different accuracy. By studying the interpolation order of the element bending strain, this paper discusses the efficient finite element modeling of composite beams and plates based on higher-order shear deformation theories, i.e. how to choose the proper strain expressions to formulate accurate elements under the same number of nodal degrees of freedom. As an example, a simple and accurate third-order composite beam element is presented, which possesses a linear bending strain as opposed to the constant bending strain in existing higher-order composite beam elements. The numerical examples show that the present composite beam element is more accurate than the higher-order beam elements which are based on the same higher-order theory and having the same number of nodal variables but using a different bending strain expression.
机译:在复合梁和板的分析中,高阶剪切变形理论可以导致有限元具有相同数量的节点变量,但给出的精度不同。通过研究单元弯曲应变的插值顺序,讨论了基于高阶剪切变形理论的复合材料梁和板的有效有限元建模,即如何选择合适的应变表达式来构造相同数目的精确单元。节点自由度。作为示例,提出了一种简单而精确的三阶复合梁单元,该单元具有线性弯曲应变,与现有的高阶复合梁单元中的恒定弯曲应变相反。数值示例表明,本发明的组合梁单元比基于相同高阶理论,具有相同数量的节点变量但使用不同弯曲应变表达式的高阶梁单元更为精确。

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