Abstract :
In admissible model matching (AMM), fault tolerance aims at matching any model of an a priori specified set of admissible models, rather than at searching for an optimal approximation of a single reference one, as in the pseudo-inverse and modified pseudo-inverse methods. This approach allows to clearly characterize the set of recoverable faults, and moreover it exhibits a specific robustness property. This paper presents the AMM approach and applies it to the linear quadratic control design, by defining admissibility through an acceptable level of performance degradation
Keywords :
approximation theory; fault tolerance; linear quadratic control; robust control; admissible model matching; linear quadratic control; optimal approximation; pseudoinverse method; robust fault tolerance; Degradation; Eigenvalues and eigenfunctions; Estimation error; Fault tolerance; Fault tolerant systems; Linear matrix inequalities; Optimal control; Robust control; Robustness; Stability; Admissible Model Matching; Fault Tolerant Control; Linear Quadratic Control; Model Matching;