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THIRD-ORDER DIFFERENTIAL-ALGEBRAIC EQUATIONS FOR IMPROVED INTEGRATION OF MULTIBODY DYNAMICS

机译:改善多体动力学积分的三阶微分-代数方程

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摘要

This paper introduces the concept of third-order differential-algebraic equations (DAE) for dynamics of constrained multibody systems. Third-order DAE provide jerk of components which can be integrated simultaneously with acceleration to provide improved simulation accuracy. A new Obreshkov predictor-corrector multistep integrator was developed to test this concept. Results from simulations of two planar mechanisms indicate that third-order DAE can reduce computation time by a factor of ten with equivalent accuracy compared to classical methods.
机译:本文介绍了约束多体系统动态的三阶差分代数方程(DAE)的概念。三阶DAE提供了可以同时整合的组件的混搭,以提供改进的模拟精度。开发了一个新的Obreshkov预测器 - 校正器MultiStep Integrator以测试这一概念。仿真两种平面机制的结果表明,与经典方法相比,三阶DAE可以减少10倍,等等的准确度。

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