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Treatment of Restriction Condition of Discrete _(H_∞) Model-matching Problem

机译:离散_(H_∞)模型匹配问题的限制条件

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The _(H_∞) model-matching problem of discrete-time systems was solved by using conjugation method in this paper. The restriction that _(T_2~(-1)(z)) and _(T_3~(-1)(z)) must be anti-stable is required before, we can decompose the A matrices of _(T_2~(-1)(z)) and _(T_3~(-1)(z)) into stable and unstable portions, then this restriction can be removed with some similar transformations and matrix operations. So the simpler result and calculation algorithm of _(H_∞) model-matching problem of discrete-time systems can be given according this method. Only eigenvalue problem and Lyapunov equation need to be solved instead of solving Riccati equations and some complex decomposition problems. The result given here is proved and can be programmed with software and used to solve more general _(H_∞) model-matching problem of discrete-time systems.
机译:通过使用本文的共轭方法解决了离散时间系统的_(H_∞)模型匹配问题。 _(t_2〜(-1)(z))和_(t_3〜(-1)(z))必须是反稳定的限制,我们可以分解_(t_2〜( - )的矩阵1)(z))和_(t_3〜(-1)(z))进入稳定和不稳定的部分,然后可以用一些类似的变换和矩阵操作去除该限制。因此,根据此方法可以给出更简单的离散时间系统模型匹配问题的更简单结果和计算算法。只需要解决特征值问题和Lyapunov方程而不是解决Riccati方程和一些复杂的分解问题。这里给出的结果是证明的,可以用软件编程并用于解决离散时间系统的更多一般_(h_∞)模型匹配问题。

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