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Geometrically nonlinear dynamic formulation for three-dimensional co-rotational solid elements

机译:三维同向旋转固体单元的几何非线性动力公式

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This study presents a three-dimensional nonlinear dynamic formulation based on a co-rotational (CR) approach for solid elements. The CR formulation is relatively efficient, but it is based on the assumption of small strains during large displacement. The novel idea of the present formulation involves the use of the CR formulation through a three-dimensional solid element for inertial quantities in addition to an internal force vector and a stiffness matrix. The present dynamic formulation is derived from Lagrange's equation of motion. In this procedure, the CR formulation, (i.e., element-independent CR) is one of the most attractive features that is strongly manifested in an efficient manner. Consequently, this obtains the governing equation of motion including motion-driven inertial components (physical quantities induced by the prescribed motion). Four examples are presented to demonstrate the accuracy of the present dynamic formulation. Finally, the results are compared with those obtained by ABAQUS, and the findings reveal that the proposed dynamic formulation is in good agreement with existing predictions. (C) 2017 Elsevier B.V. All rights reserved.
机译:这项研究提出了一种基于同向旋转(CR)方法的三维非线性动力学公式,用于固体元素。 CR公式相对有效,但是它是基于大位移时应变小的假设。本配方的新颖思想涉及通过CR配方通过三维立体元素来计算惯性量,以及内部力矢量和刚度矩阵。本动态公式是从拉格朗日运动方程式得出的。在此程序中,CR公式(即元素无关的CR)是最有魅力的特征之一,它以有效的方式得到了强烈体现。因此,由此获得包括运动驱动的惯性分量(由规定运动引起的物理量)的运动控制方程。给出了四个例子来证明本动态制剂的准确性。最后,将结果与ABAQUS获得的结果进行比较,结果表明所提出的动态公式与现有预测非常吻合。 (C)2017 Elsevier B.V.保留所有权利。

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