In this paper, we focus on the property that the system remains stable even if some failures of the pre-specified actuators (or sensors) occur. This property is defined as “
l-partial integrity, ” where
l indicates the maximum number of tolerable failures and “partial” means only pre-specified actuators (sensors) have possibility to fail. We derive a sufficient condition for
l-partial integrity from the scaled small-gain theorem, and reduce the condition to linear matrix inequalities(LMIs) in the state feedback case. This LMI condition is useful to design control systems that achieve not only this property but also other performances. A numerical example is also provided to show its usefulness.
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