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Flexible multibody systems models using composite materials components

机译:使用复合材料组件的灵活多体系统模型

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The use of a multibody methodology to describe the large motion of complex systems that experience structural deformations enables to represent the complete system motion, the relative kinematics between the components involved, the deformation of the structural members and the inertia coupling between the rigid body motion and the elastodynamics. Here, a flexible multibody formulation of complex models is extended to include elastic components made of composite laminated or anisotropic materials. The deformation of the structural member must be elastic and linear if described in a coordinate frame fixed to its domain, regardless of the complexity of its geometry. To achieve the proposed flexible multi-body formulation a finite element model for each flexible body is obtained. For beam composite material elements, the sections properties are found using an asymptotic procedure that involves a two-dimensional finite element analysis of their cross-section. The equations of motion of the flexible multibody system are solved using an augmented Lagrangean formulation and the accelerations and velocities are integrated in time using a multi-step integration algorithm.
机译:使用多体方法来描述经历结构变形的复杂系统的大型运动,可以表示完整的系统运动,所涉及组件之间的相对运动学,结构构件的变形以及刚体运动与运动之间的惯性耦合。弹性动力学。在这里,复杂模型的灵活多体公式被扩展为包括由复合层压或各向异性材料制成的弹性组件。如果在固定于其结构域的坐标系中进行描述,则结构构件的变形必须是弹性且线性的,而不管其几何结构的复杂性如何。为了实现所提出的柔性多体公式,获得了每个柔性体的有限元模型。对于梁组合材料元素,使用渐近过程找到截面特性,该过程涉及截面的二维有限元分析。柔性多体系统的运动方程使用增强的Lagrangean公式求解,并且加速度和速度使用多步积分算法及时积分。

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