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New algorithm applied to vibration equations of time-varying system

机译:时变系统振动方程的新算法

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Vibration equations of time-varying system are transformed to the form which is suitable to precise integration algorithm.Precision analysis and computation efficiency of new algorithm are implemented. The following conclusions can be got. Choosing matrixes M, G and K is certainly flexible. We can place left side of nonlinear terms of vibration equations of time-varying system into right side of equations in precise integration algorithms. The key of transformation from vibration equations of time-varying system to first order differential equations is to form matrix H, which should be assured to be nonsingular. With suitable disposal,precision and computation efficiency of precise integration algorithms are greatly larger than those of general methods.
机译:时变系统的振动方程被转换为适合于精确积分算法的形式。实现了新算法的精确分析和计算效率。可以得到以下结论。选择矩阵M,G和K肯定是灵活的。我们可以将时变系统的振动方程的振动方程的左侧放置到精确集成算法中的方程的右侧。从时变系统到第一阶微分方程的振动方程的变换的关键是形成矩阵H,这应该被确保是不合作的。具有适当的处理,精确集成算法的精度和计算效率大于总体方法的大大大。

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