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Reduced-order H∞ optimal filtering for systemswith slow and fast modes

机译:具有慢速模式和快速模式的系统的降阶H∞最佳滤波

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摘要

In this paper we present a method that allows complete time scale separation and parallelism of the H∞ optimal filtering problem for linear systems with slow and fast modes (singularly perturbed linear systems). The algebraic Riccati equation of singularly perturbed H∞ filtering problem Is decoupled into two completely independent reduced-order pure-slow and pure-fast H∞ algebraic Riccati equations. The corresponding H∞ filter is decoupled into independent reduced-order, well-defined pure-slow and pure-fast filters driven by system measurements. The proposed exact closed-loop decomposition technique produces many savings in both on-line and off-line computations and allows parallel processing of information with different sampling rates for slow and fast signals
机译:在本文中,我们提出了一种方法,该方法对于具有慢速模式和快速模式的线性系统(奇摄动线性系统),允许完整的时标分离和H∞最优滤波问题的并行性。奇摄动H∞滤波问题的代数Riccati方程解耦为两个完全独立的降阶纯慢和纯快H∞代数Riccati方程。相应的H∞滤波器被解耦为由系统测量驱动的独立的降阶,定义明确的纯慢和纯快滤波器。所提出的精确闭环分解技术可在在线和离线计算中节省大量资金,并允许对具有慢速和快速信号的不同采样率的信息进行并行处理

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