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An Input–Output Framework for Submanifold Stabilization

机译:子流形稳定的输入-输出框架

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We study submanifold stabilization problems from an input-output perspective, where plant and controller are relations on their sets of input-output signals. In contrast to the classical input-output approaches, we consider signals whose integral p-fold distance to a submanifold is finite. For feedback interconnections of relations on such signals, we develop a framework to show that the distance of the output of the plant to the desired submanifold remains bounded. Within this framework, we present a small-gain theorem, a feedback theorem for conic relations, and a feedback theorem for passive relations. We connect our findings to multiplier theory and present applications to synchronization and pattern generation.
机译:我们从输入输出角度研究子流形稳定问题,其中工厂和控制器是它们输入输出信号集的关系。与经典的输入输出方法相比,我们考虑到其与子流形的积分p倍距离是有限的信号。对于这些信号之间的关系的反馈互连,我们开发了一个框架来显示植物的输出到所需子流形的距离仍然有限。在此框架内,我们提出了一个小增益定理,一个圆锥关系的反馈定理和一个被动关系的反馈定理。我们将我们的发现与乘数理论联系起来,并将其应用于同步和模式生成。

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