首页> 外文会议>Second IEEE International Software Engineering Standards Symposium, 1995. (ISESS'95) 'Experience and Practice', 1995 >Characteristic numbers and normal form for a class of driftlesssystems in a one-dimension sub-manifold neighborhood
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Characteristic numbers and normal form for a class of driftlesssystems in a one-dimension sub-manifold neighborhood

机译:一维子流形邻域中一类无漂移系统的特征数和范式

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From the works of Murray and Sastry (1993) sufficient conditionsto transform a driftless system into a so-called one chained form arewell known. Some of these conditions are the involutivity of specificdistributions, which may be too restrictive. Thus in this paper, inorder to relax theses conditions, we use the higher-order techniqueintroduced by Krener (1984). A quadratic normal form is found fordriftless system. Moreover, we give conditions in order to transform,due to homogeneous feedback and diffeomorphism, the system into achained form at least up to the third order in an approximated state andinputs meaning
机译:根据Murray和Sastry(1993)的著作,有足够的条件 将无漂移系统转换为所谓的单链形式是 众所周知。这些条件中的一些是特定条件的不相容性 分布,可能过于严格。因此,在本文中, 为了放松这些条件,我们使用高阶技术 由Krener(1984)引入。找到一个二次范式 无漂移系统。而且,我们给出条件以进行转化, 由于均质的反馈和微分同构,系统变成了 在近似状态下,链式形式至少达到三阶,并且 输入含义

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