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An edge-based smoothed triangle element for non-linear explicit dynamic analysis of shells

机译:基于边缘的平滑三角形元素,用于壳体的非线性显式动力分析

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摘要

The paper presents an edge-based smoothed triangular element (EST) for nonlinear analysis of shell structures using an explicit dynamic formulation. In order to improve the accuracy and the convergence of the shell element without additional parameters, the gradient smoothing operation is performed to the strain rates in the smoothing domains associated with the edges of triangular elements. An edge coordinate system is defined local on the edges of the triangular element for the strain smoothing operation. The material nonlinearities for the dynamic solution are treated by using the updated Lagrangian description and an elastic-plastic constitutive law. The shear strains in the element formulation are approximated using the discrete shear gap method to mitigate the shear locking, and this element can be applicable for both thin shells and thick shells. Numerical results for elastic and elastic-plastic problems show the effectiveness and efficiency of the proposed shell element.
机译:本文提出了一种基于边的平滑三角元素(EST),用于使用显式动态公式对壳体结构进行非线性分析。为了在没有其他参数的情况下提高壳单元的精度和收敛性,对与三角形单元的边缘相关联的平滑域中​​的应变率执行梯度平滑操作。在三角形单元的边缘上局部定义了一个边缘坐标系,以进行应变平滑操作。通过使用更新的拉格朗日描述和弹塑性本构关系来处理动态解的材料非线性。单元配方中的剪切应变是使用离散剪切间隙法估算的,以减轻剪切锁定,该单元既可用于薄壳也可用于厚壳。弹性和弹塑性问题的数值结果表明了所提出的壳单元的有效性和效率。

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