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Coordinate transformation techniques for efficient model reduction in flexible multibody dynamics

机译:坐标转换技术,以柔性多体动力学有效模型减少

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Computational efficiency is important for all numerical simulation tools. For real-time and faster-than-real-time applications, which rely on a strong interaction between simulation results and other subsystems, it is vital. This paper proposes a theoretical framework for coordinate transformations to recast the differential-algebraic system equations of a flexible mechanism into a simpler set of equations, which is cheaper to solve. Desirable properties of the coordinate transformation to minimize the computational burden of the simulation are discussed, as well as some assumptions that can be made for further simplification. A methodology to make practical use of coordinate transformation techniques to speed up simulation speed for real-time and faster-than-real-time applications is presented.
机译:计算效率对于所有数值模拟工具很重要。对于实时和更快的实时应用,它依赖于仿真结果与其他子系统之间的强烈互动,它是至关重要的。本文提出了一种用于坐标变换的理论框架,以重新将柔性机构的差分代数系统方程重新旋转到更简单的方程组中,这更便宜。讨论了坐标变换的理想性质,以最小化模拟的计算负担,以及可以进行进一步简化的一些假设。提出了一种方法,用于实际使用坐标变换技术来加速实时和更快的应用程序的仿真速度。

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