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Application of Plasticity Theory and Absolute Nodal Coordinate Formulation to Flexible Multibody System Dynamics

机译:可塑性理论和绝对节点坐标公式在柔性多体系统动力学中的应用

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The objective of this investigation is to develop a nonlinear finite element formulation for the elastic-plastic analysis of flexible multibody systems. The Lagrangian plasticity theory based on J_2 flow theory is used to account for the effect of plasticity inflexible multibody dynamics. It is demonstrated that the principle of objectivity that is an issue when existing finite element formulations using rate-type constitutive equations are used is automatically satisfied when the stress and strain rate are directly calculated in the Lagrangian descriptions using the absolute nodal coordinate formulation employed in this investigation. This is attributed to the fact that, in the finite element absolute nodal coordinate formulation, the position vector gradients can completely define the state of rotation and deformation within the element. As a consequence, the numerical algorithm used to determine the plastic deformations such as the radial return algorithm becomes much simpler when the absolute nodal coordinate formulation is used as compared to existing finite element formulations that employ incrementally objective algorithms. Several numerical examples are presented in order to demonstrate the use of the formulations presented in the paper.
机译:这项研究的目的是开发一种用于柔性多体系统的弹塑性分析的非线性有限元公式。基于J_2流动理论的拉格朗日可塑性理论被用来解释可塑性非柔性多体动力学的影响。证明了当使用拉格朗日描述中使用绝对节点坐标公式直接计算应力和应变率时,自动满足使用率型本构方程的现有有限元公式时存在的客观性原则。调查。这归因于以下事实:在有限元绝对节点坐标公式中,位置矢量梯度可以完全定义单元内旋转和变形的状态。结果,与使用增量目标算法的现有有限元公式相比,当使用绝对节点坐标公式时,用于确定塑性变形的数值算法(例如径向返回算法)变得更加简单。给出了几个数值示例,以证明本文中介绍的公式的使用。

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