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Distributed LQR-based Suboptimal Control for Coupled Linear Systems

机译:基于LQR的耦合线性系统的SubOlostimal控制

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A well-established distributed LQR method for decoupled systems is extended to the dynamically coupled case where the open-loop systems are dynamically dependent. First, a fully centralized controller is designed which is subsequently substituted by a distributed state-feedback gain with sparse structure. The control scheme is obtained by optimizing an LQR performance index with a tuning parameter utilized to emphasize/de-emphasize relative state difference between interconnected systems. Overall stability is guaranteed via a simple test applied to a convex combination of Hurwitz matrices, the validity of which leads to stable global operation for a class of interconnection schemes. It is also shown that the suboptimality of the method can be assessed by measuring a certain distance between two positive definite matrices which can be obtained by solving two Lyapunov equations.
机译:用于解耦系统的良好的分布式LQR方法被扩展到开环系统动态地依赖的动态耦合的情况。首先,设计完全集中的控制器,随后被具有稀疏结构的分布式状态反馈增益代替。通过利用用于强调/去强调互联系统之间的相对状态差异的调谐参数优化LQR性能索引来获得控制方案。通过应用于Hurwitz矩阵的凸组合的简单测试保证整体稳定性,其有效性导致一类互连方案的全球运行稳定。还可以示出通过测量通过求解两个Lyapunov方程可以获得的两个正定矩阵之间的一定距离来评估该方法的子优相。

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