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首页> 外文期刊>Mathematics of Control, Signals, and Systems: MCSS >Poincare Normal Form for a Class of Driftless Systems in a One-Dimensional Submanifold Neighborhood
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Poincare Normal Form for a Class of Driftless Systems in a One-Dimensional Submanifold Neighborhood

机译:一维子流形邻域中一类无漂移系统的Poincare范式

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摘要

In this paper, motivated by the restrictive conditions required to obtain an exact chained form, we propose a quadratic normal form around a one-dimensional equilibrium submanifold for systems which are in a chained form in their first approximation. In the case considered here, in contrast to the case of approximated feedback linearization, not all the state and input components have the same approximation meaning. Because of this, we use a very simplified version of dilation, which is a useful way to design a homogeneous control law for driftless systems.
机译:在本文中,受获得精确链形式所需的限制条件的启发,对于一维链状系统的一阶近似,我们围绕一维平衡子流形提出了二次范式。在此处考虑的情况下,与近似反馈线性化的情况相反,并非所有状态分量和输入分量都具有相同的近似含义。因此,我们使用了非常简化的膨胀形式,这是为无漂移系统设计齐次控制律的有用方法。

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