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首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part K: Journal of Multi-body Dynamics >A study of the effects of the lower index methods on ADAMS sparse tableau formulation for the computational dynamics of multi-body mechanical systems
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A study of the effects of the lower index methods on ADAMS sparse tableau formulation for the computational dynamics of multi-body mechanical systems

机译:低指数方法对ADAMS稀疏表公式化对多体机械系统计算动力学的影响的研究

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This paper studies the effects of reducing the index of the original ADAMS (automatic dynamic analysis of mechanical systems) formulation. For this, a pilot computer program MECH-SIM (MECHanical SIMulations) was developed on the basis of the original ADAMS attributes such as sparse tableau formulation (STF) and backward difference formula (BDF) [1].The STF implemented in the original ADAMS computer program uses differential and algebraic equations (DAE). In the new formulation it eliminates the three relations connecting the body angular velocities and the angular momentum. It also reformulates the implicit force equations by substituting their functions directly into the corresponding differential equations of motion. The above reduction maintains a reasonable number of equations when the geometric constraints stabilize the velocity and/or the acceleration constraints. A method is found to measure 'the drift' allowed by the velocity or acceleration constraints. This permits the use of constraints stabilization only 'when needed'. Consequently, the BDF error control improves maintenance of the efficiency of the method.The pilot computer program MECH-SIM incorporates these improvements. The program was used to test the numerical accuracy and efficiency on mechanical systems used in agricultural mechanization, industrial equipment and auto suspensions. Hence, such results can be extended to the modern ADAMS computer program.
机译:本文研究了降低原始ADAMS(机械系统自动动态分析)公式的索引的效果。为此,在原始ADAMS属性(例如稀疏表公式(STF)和后向差分公式(BDF)[1])的基础上,开发了中试计算机程序MECH-SIM(MECHanical Simulations)。STF在原始ADAMS中实现计算机程序使用微分和代数方程(DAE)。在新的公式中,它消除了连接人体角速度和角动量的三个关系。通过直接将隐式力方程式的函数代入相应的运动微分方程式中,它还重新制定了隐式力方程式。当几何约束条件稳定速度和/或加速度约束条件时,上述简化方法可保持合理数量的方程。找到一种方法来测量速度或加速度约束所允许的“漂移”。这允许仅在“需要时”使用约束稳定化。因此,BDF错误控制改善了方法的效率。飞行员计算机程序MECH-SIM结合了这些改进。该程序用于测试用于农业机械化,工业设备和汽车悬架的机械系统的数值精度和效率。因此,这种结果可以扩展到现代ADAMS计算机程序。

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