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AN EXACT TREATMENT OF THE ACHIEVABLE CLOSED-LOOP H-2 PERFORMANCE OF SAMPLED-DATA CONTROLLERS - FROM CONTINUOUS-TIME TO OPEN-LOOP

机译:对采样数据控制器可实现的闭环H-2性能的精确处理-从连续时间到开环

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In this paper we investigate the closed-loop performance of a sampled-data control system by utilizing exact discretization techniques. In particular, for an H-2 performance measure we give exact expressions for the closed-loop cost for a given sample interval h. After applying discrete-time LQG synthesis to the sampled-data system, the achievable performance is evaluated for fast sampling near continuous time, h --> 0, and slow sampling near open loop, h --> infinity. Connections between the continuous-time Riccati equation for the analog control system and the discrete-time Riccati equation for the sampled-data system are investigated. Finally, several numerical examples are given to illustrate the convergence from sampled-data control to continuous-time control and open-loop. [References: 14]
机译:在本文中,我们利用精确离散技术研究了采样数据控制系统的闭环性能。特别是,对于H-2性能指标,我们给出了给定样本间隔h下闭环成本的精确表达式。将离散时间LQG合成应用于采样数据系统后,将评估可实现的性能,包括在连续时间h-> 0附近进行快速采样,以及在开环h-> infinity附近进行缓慢采样。研究了用于模拟控制系统的连续时间Riccati方程与用于采样数据系统的离散时间Riccati方程之间的关系。最后,给出了几个数值示例来说明从采样数据控制到连续时间控制和开环的收敛性。 [参考:14]

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