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Impulsive Discontinuous Stabilization of the Brockett Integrator

机译:Brockett积分器的脉冲不连续镇定

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Recently, many researchers have undertaken to obtain classes of admissible controls that stabilize nonlinear controllable dynamic systems. Sampling control was shown to be one of those classes. In this work, impulsive control is proposed to be applied. This control is interesting in theoretical investigations and important in applications. The problem is stated on the basis of generalized functions that are later reduced to the form used in modern impulsive system theory. Various types of impulse, impulse discontinuous, and discontinuous stabilizing controls are constructed using the Brockett integrator as an example. The obtained results are illustrated by numerical simulations.
机译:近来,许多研究人员已致力于获得稳定非线性可控动态系统的可允许控制类别。采样控制被证明是这些类之一。在这项工作中,建议采用脉冲控制。这种控制在理论研究中很有趣,在应用中也很重要。该问题是在广义函数的基础上提出的,该函数后来简化为现代脉冲系统理论中使用的形式。以Brockett积分器为例,构造了各种类型的脉冲,脉冲不连续和不连续稳定控制。数值模拟说明了获得的结果。

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