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A RECURSIVE ALGORITHM FOR H_∞- DISCRETE-TIME COUPLED ALGEBRAIC RICCATI EQUATIONS

机译:H_∞-离散时间耦合代数RICCATI方程的递推算法

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摘要

Discrete-time coupled algebraic Riccati equations that arise in the H_∞-control of Markovian jump linear systems are considered in this paper. For a fixed v > 0, a recursive algorithm is derived such that it converges to a stabilizing solution if and only if there exists a feedback controller that stabilizes (in a probabilistic sense) the Markovian jump linear system and ensures that the l_2 -induced norm from the additive input disturbance to the output is less than the attenuation value v. A numerical example is presented comparing this algorithm with a recent one presented in the literature based on convex optimization.
机译:本文考虑了在马尔可夫跳跃线性系统的H_∞控制下出现的离散时间耦合代数Riccati方程。对于固定的v> 0,当且仅当存在一个稳定(在概率意义上)马尔可夫跳跃线性系统并确保l_2诱导范数的反馈控制器时,才能推导递归算法,使其收敛至稳定解。从加性输入扰动到输出的总和小于衰减值v。给出了一个数值示例,将这种算法与文献中基于凸优化的最新算法进行了比较。

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