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Dynamic simulation of general flexible multibody systems

机译:通用柔性多体系统的动态仿真

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摘要

A formulation and associated solution method are presented for dynamic simulation of multibody systems consisting of rigid bodies, flexible bodies that undergo large gross motion accompanied by small elastic vibration, and flexible bodies thatundergo large gross motion and geometric and material nonlinear deformation. This formulation combines the Cartesian rigid body formulation, the modal flexibility approach, and nonlinear finite element methods. Nonlinear kinematic constraints betweenbodies are enforced using the Lagrange multiplier method. Linear kinematic constraints between bodies are enforced by eliminating dependent generalized coordinates in an assembly process. The resulting differential-algebraic equations are solved using amethod that is based on the generalized coordinate partitioning algorithm. The general flexible multibody dynamics formulation and solution methods are implemented by developing an integrated version of DADS and a pilot general-purpose nonlinear finiteelement analysis code. Numerical examples are provided to demonstrate the validity of the formulation and numerical methods.
机译:提出了一种用于多体系统动力学仿真的公式和相关的求解方法,该系统由刚体,经历大的总运动并伴随着较小的弹性振动的柔性体以及经历大的总运动以及几何和材料非线性变形的柔性体组成。此公式结合了笛卡尔刚体公式,模态柔韧性方法和非线性有限元方法。本体之间的非线性运动学约束是使用拉格朗日乘数法来执行的。实体之间的线性运动约束是通过在装配过程中消除从属的广义坐标来实施的。使用基于广义坐标划分算法的方法求解所得的微分-代数方程。通过开发DADS的集成版本和试验性通用非线性有限元分析代码,可以实现通用的灵活多体动力学公式和解决方法。数值例子说明了该公式和数值方法的有效性。

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