基于LMI的线性定常系统是指，不管输入在哪一时刻加入，只要输入的波形是

基于LMI的线性定常系统是指，不管输入在哪一时刻加入，只要输入的波形是一样，则系统输出响应的波形也总是同样的这样一个系统下，能利用线性矩阵不等式（LMI）诊断出故障。通过容错控制使系统在发生故障的情况下，能够自动补偿故障的影响以维护系统的稳定性和尽可能的恢复系统故障前的性能，从而保证系统的运行稳定可靠。这一点对实际系统，尤其是需要高可靠性的系统。故障发生后，根据李雅普诺夫稳定性和Schur补引理是提高系统可靠性和降低事故风险的重要方法，能够利用线性矩阵不等式（LMI）诊断出故障。这一方法是提高系统可靠性和降低事故风险的重要方法，诊断出故障后，能使系统快速恢复正常同样重要，基于滑模控制，设计出容错控制器，保证了系统的稳定运行。

基于LMI的线性定常系统是指，不管输入在哪一时刻加入，只要输入的波形是一样，则系统输出响应的波形也总是同样的这样一个系统下，能利用线性矩阵不等式（LMI）诊断出故障。 通过容错控制使系统在发生故障的情况下，能够自动补偿故障的影响以维护系统的稳定性和尽可能的恢复系统故障前的性能，从而保证系统的运行稳定可靠。 这一点对实际系统，尤其是需要高可靠性的系统。 故障发生后，根据李雅普诺夫稳定性和Schur补引理是提高系统可靠性和降低事故风险的重要方法，能够利用线性矩阵不等式（LMI）诊断出故障。 这一方法是提高系统可靠性和降低事故风险的重要方法，诊断出故障后，能使系统快速恢复正常同样重要，基于滑模控制，设计出容错控制器，保证了系统的稳定运行。

Linear constant system based on LMI means that no matter when input is added, as long as the input waveform is the same, the output response waveform of the system is always the same. In such a system, the fault can be diagnosed by linear matrix inequality (LMI). The fault-tolerant control enables the system to compensate the influence of the fault automatically in case of failure to maintain the stability of the system and recover the performance before the system failure as much as possible, so as to ensure the stability and reliability of the system. This is true for real systems, especially those that require high reliability. After the fault, according to Lyapunov stability and Schur complement lemma is an important method to improve the system reliability and reduce the risk of accidents, the fault can be diagnosed by linear matrix inequality (LMI). This method is an important method to improve the reliability of the system and reduce the risk of accidents. It is also important to make the system return to normal quickly after fault diagnosis. Based on sliding mode control, a fault-tolerant controller is designed to ensure the stable operation of the system.<br>