As the open - system is singular, we use the Linear Matrix Inequalities ( LMI ) method to obtain the controller.

针对所得的系统是奇异系统的特性, 利用 LMI 技术来求解控制器.

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And the controllers can be obtained by solving a set of linear matrix inequalities ( LMIs ).

控制器的设计可通过求解一组线性矩阵 不等式 得到.

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The condition of the stability of closed - loop system is finally listed as linear matrix inequation.

闭环 系统的稳定性条件最终是以线性矩阵不等式的形式给出的.

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By using variable substitution method, the matrix inequalities are changed into Linear Matrix Inequalities ( LMIs ).

采用变量替代方法, 将该矩阵不等式转化为一组线性矩阵不等式.

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One got the robust controller through the given approach by solving only three linear matrix inequalities.

采用该方法的设计过程只需求解三个线性矩阵不等式就可得到鲁棒控制器.

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Then , the conditions were reduced to feasibility problems involving linear matrix inequalities ( LMIs ) .

这些充分条件都可转化为线性矩阵 不等式 可行性问题.

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Linear matrix inequalities ( LMI ) technique provides a new solution for multi - objective controller synthesis.

线性矩阵不等式 ( LMI ) 技术为 多目标 控制器的综合提供了新的解决途径.

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A new method of applying linear matrix inequalities ( LMIs ) to multi - objective eigenstructure assignment is put forward.

提出了将线性矩阵不等式 ( LMI ) 技术用于 多目标 特征结构配置的控制器设计方法.

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