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An Efficient Dynamic Formulation for Multibody Systems

机译:多体系统的有效动力学公式

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The objective of this article is to present an efficient extension of Rosenthal's order-n algorithm to multibody systems containing closed loops. The equations of motion are created by using relative coordinates and partial velocity theory. Closed topological loops are handled by cut joint technique. The set of constraint equations of cut joints is adjoined to the system's equation of motion by using Lagrange multipliers. This results in the equation of motion as a differential-algebraic equation (DAE) rather than an ordinary differential equation. This DAE is then solved by applying the extended Rosenthal's order-n algorithm proposed in this article. While solving DAE, violation of the kinematic constraint equations for cut joints is corrected by coordinate projection method. Some numerical simulations are carried out to demonstrate efficiency of the proposed method.
机译:本文的目的是提出Rosenthal的order-n算法到包含闭环的多体系统的有效扩展。通过使用相对坐标和局部速度理论来创建运动方程。闭合的拓扑回路通过割接技术处理。通过使用拉格朗日乘数,将割缝的约束方程组与系统的运动方程相连。这导致运动方程为微分代数方程(DAE),而不是普通的微分方程。然后,通过应用本文提出的扩展Rosenthal的order-n算法来解决此DAE。在求解DAE时,通过坐标投影方法纠正了对切缝的运动约束方程的违反。进行了一些数值模拟,以证明该方法的有效性。

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