Finite-Time Stability and Stabilization of Fractional-Order Switched Singular Continuous-Time Systems
Dwell time
DOI:
10.1007/s00034-019-01159-1
Publication Date:
2019-06-11T15:10:33Z
AUTHORS (4)
ABSTRACT
The finite-time stability and stabilization of a class of fractional-order switched singular continuous-time systems with order $$0<\alpha <1$$ are investigated in this paper. First, by employing the average dwell time switching technique, together with the introduction of multiple Lyapunov functions, some sufficient conditions of the finite-time stability and finite-time boundedness are derived for the considered system. Second, based on the obtained conditions, suitable state feedback controllers can be designed if a set of linear matrix inequalities are feasible. Finally, an illustrative example is presented to show the effectiveness of the proposed results.
SUPPLEMENTAL MATERIAL
Coming soon ....
REFERENCES (41)
CITATIONS (23)
EXTERNAL LINKS
PlumX Metrics
RECOMMENDATIONS
FAIR ASSESSMENT
Coming soon ....
JUPYTER LAB
Coming soon ....