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Model Reduction for Linear Time-Invariant Discrete-Time Systems Using Matrix Inequalities

机译:使用矩阵不等式的线性时间不变离散系统的模型减少

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摘要

In this paper, we deal with the H{sub}∞ model reduction problems for discrete-time systems. It is shown that a lower bound of the H{sub}∞, norm of the error systems can be obtained by using the well-established LMI-related techniques. Moreover, when we reduce the order by the multiplicity of the smallest Hankel singular value of the system to be reduced, we show that the lower bound is indeed the infimum and the optimal reduced-order model that attains this infimum can be constructured via LMI optimization.
机译:在本文中,我们处理离散时间系统的H {ub}∞模型还原问题。结果表明,通过使用良好的LMI相关技术,可以获得H {sub}∞的下限,误差系统的规范。此外,当我们通过减少系统的最小Hankel奇异值来减少订单时,我们表明下限确实是通过LMI优化来构建获得这种最低限度的最低限度和最佳的减少阶模型。

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