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Multi-Body Large Displacement Equations of Motion for Flexible Bodies Represented as Finite Element Models

机译:柔性机构的多体大位移运动方程表示为有限元模型

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A general approach for creating equations of motion for large displacement dynamic analysis of bodies represented in finite element form is presented. The resulting motion equations include flexible body and gyroscopic terms. The equations are expressed using the finite element normal modes and generalized coordinates and represent a flexible body undergoing large displacement linear strain motions. Mode truncated normal modes are used and the result is an equation of motion very similar to a standard modal transient equation of motion. A new formulation of the gyroscopic terms in the equation of motion is presented, as well as a new multibody dynamics formulation. The multibody dynamics formulation can incorporate mixtures of rigid and flexible body components, open and closed chains of bodies, and prescribed motions of the body-to-body connections.
机译:提出了创建运动方程的通用方法,以有限元形式表示的物体的大位移动态分析。所得的运动方程式包括柔体和陀螺项。这些方程式是使用有限元法向模式和广义坐标表示的,代表了经受大位移线性应变运动的柔性体。使用模式截断的普通模式,其结果是运动方程,非常类似于标准的模式瞬态运动方程。提出了运动方程中陀螺项的新公式,以及新的多体动力学公式。多体动力学公式可以包含刚体和柔体组件,体的打开和闭合链以及体到体连接的指定运动的混合物。

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