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STABILIZING INPUTS FOR IMPLICIT FUNCTIONAL DIFFERENTIAL EQUATIONS OF THE NEUTRAL TYPE WITH UNKNOWN TIME-VARYING DELAYS

机译:时变时滞未知的中立型隐函数泛函微分方程的稳定输入

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摘要

A robust stabilization problem is investigated for a class of imperfectly known implicit systems with discrete and distributed time-varying delays. The delays are assumed to be unknown but bounded, with known bounds. The imperfections acting on the systems, which may be time-, state-, delayed state-, and/or input-dependent, are modelled as additive nonlinear perturbations influencing a known set of implicit nonlinear functional differential equations of the neutral type. Sufficient conditions, which include delay-dependent matrix inequalities and a delay-dependent stability criterion involving some bounding parameters for the uncertainty and delays in the system, are presented, and a class of robust feedback memoryless control inputs are designed to guarantee a prescribed asymptotic stability property for the class of implicit systems.
机译:对于一类具有离散和分布时变时滞的非完全已知隐式系统,研究了鲁棒镇定问题。假定延迟是未知的,但以已知范围为界。作用在系统上的不完美可能是时间依赖,状态依赖,延迟状态依赖和/或输入依赖的,它们被建模为累加非线性扰动,影响已知的一组中性类型的隐式非线性泛函微分方程。提出了充分的条件,其中包括与时滞有关的矩阵不等式和与时延有关的稳定性准则,其中涉及一些不确定性和时滞系统的边界参数,并设计了一类鲁棒反馈无记忆控制输入以保证规定的渐近稳定性隐式系统类的属性。

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