Decentralized stabilization for expanding construction of large-scale systems

Tan X.-L.; Ikeda M.

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Decentralized stabilization for expanding construction of large-scale systems

机译：分散式稳定，以扩展大型系统的结构

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A decentralized stabilization problem compatible with expanding the construction of large-scale systems is considered. It is assumed that a large-scale system is obtained by adding new subsystems one after another. When a new subsystem is connected to an already interconnected portion, a local controller is designed for the new subsystem so that both the subsystem and the resultant expanded system are stable. The proper-stable-factorization approach is used for calculating the local controllers. Sufficient conditions on subsystems for such stabilization are presented. They are expressed in terms of the solvability of linear matrix equations over the ring of stable rational matrices.

机译：考虑了与扩展大型系统的结构兼容的分散式稳定问题。假定通过一个接一个地添加新的子系统来获得大型系统。当新子系统连接到已经互连的部分时，将为新子系统设计一个本地控制器，以使子系统和由此产生的扩展系统都稳定。适当稳定的因式分解方法用于计算本地控制器。提出了用于此类稳定的子系统的充分条件。用线性矩阵方程在稳定有理矩阵环上的可解性表示。

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《IEEE Transactions on Automatic Control》 |1990年第6期|P.644-651|共8页
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Tan X.-L.; Ikeda M.;
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正文语种 eng
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Decentralized stabilization for expanding construction of large-scale systems

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