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首页> 外文期刊>Journal of Computational and Nonlinear Dynamics >Fast and Robust Full-Quadrature Triangular Elements for Thin Plates/Shells With Large Deformations and Large Rotations
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Fast and Robust Full-Quadrature Triangular Elements for Thin Plates/Shells With Large Deformations and Large Rotations

机译:快速和鲁棒的全正交三角形元件,用于大变形和大旋转的薄板/壳体

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摘要

A new formulation for plates/shells with large deformations and large rotations is derived from the principles of continuum mechanics and calculated using the absolute nodal coordinate formulation (ANCF) techniques. A class of triangular elements is proposed to discretize the plate/shell formulation, which does not suffer from shear locking or membrane locking issue, and full quadrature can be performed to evaluate the integrals of each element. The adaptability of triangular elements enables the current approach to be applied to plates and shells with complicated shapes and variable thicknesses. The discretized mass matrix is constant, and the elastic force and stiffness matrix are polynomials of the generalized coordinates with constant coefficients. All the coefficients can be evaluated accurately beforehand, and numerical quadrature is not required in each time step of the simulation, which makes the current approach superior in numerical efficiency to most other approaches. The accuracy, robustness, and adaptability of the current approach are validated using both finite element benchmarks and multibody system standard tests.
机译:具有较大变形和较大旋转的板/壳的新公式是从连续力学原理中得出的,并使用绝对节点坐标公式(ANCF)技术进行计算。提出了一类三角形元素来离散化板/壳配方,而不会遭受剪切锁定或膜锁定问题,并且可以执行全正交来评估每个元素的积分。三角形元件的适应性使当前的方法可以应用于形状和厚度可变的板和壳。离散质量矩阵是常数,弹性力和刚度矩阵是具有恒定系数的广义坐标的多项式。所有系数都可以事先进行精确评估,并且在仿真的每个时间步中都不需要求积分,这使得当前方法的数值效率优于大多数其他方法。使用有限元基准测试和多体系统标准测试,可以验证当前方法的准确性,鲁棒性和适应性。

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