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Verified stability analysis of continuous-time control systems with bounded parameter uncertainties and stochastic disturbances

机译:具有参数不确定性和随机干扰的连续时间控制系统的经过验证的稳定性分析

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For nonlinear systems, feedback control strategies have to be parameterized in such a way that they guarantee asymptotic stability in a certain neighborhood of desired operating points or desired trajectories. Due to not exactly known initial conditions, parameter uncertainties, and measurement errors characterizing dynamic system models in real applications, interval techniques are taken into consideration in this paper to verify stability properties of nonlinear uncertain systems with continuous-time dynamics. These techniques aim at a computation of guaranteed regions of attraction for asymptotically stable equilibria. The practical applicability is shown for the analysis of tracking controllers for ship motions in an uncertain environment. In this application, we focus on analyzing the effects of parameter uncertainties on the domains in the state-space that can be proven to belong to the region of attraction of the desired equilibrium.
机译:对于非线性系统,必须以某种方式对反馈控制策略进行参数化,以确保它们在所需工作点或所需轨迹的某些邻域中具有渐近稳定性。由于在实际应用中不确定确切的初始条件,参数不确定性和表征动态系统模型的测量误差,因此本文考虑了区间技术来验证具有连续时间动态特性的非线性不确定系统的稳定性。这些技术旨在计算渐近稳定平衡的吸引区域的保证。显示了实际的适用性,用于分析不确定环境中船舶运动的跟踪控制器。在此应用程序中,我们专注于分析参数不确定性对状态空间中的域的影响,这些结果可以证明属于所需平衡的吸引区域。

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