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On stabilization of pendulum type oscillations of a rigid body

机译:关于刚体摆型摆动的稳定

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Using the example of Mlodzievsky's pendulum os-cillations of a heavy rigid body with one fixed point, we show how nonlinear dissipation is introduced in the vicinity of the oscillation of a mechanical system in the case when the motion belongs to a two-dimensional integral manifold. In this case, a new characteristic function of the oscillation family is used, an explicit form of dissipation is found and the problem of stabilizing the oscillation of the “adjusted” body is solved.
机译:利用MLodzievsky的摆锤 - 重型刚性体的垂直件的例子,我们展示了在运动所属于二维整体歧管的情况下,如何在机械系统的振荡附近引入非线性耗散。 。在这种情况下,使用振荡系列的新特征功能,发现了一种明确的耗散形式,并解决了稳定“调整后”体的振荡的问题。

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