Quadratic stability of switched systems consisting of a class of m-discrete subsystems is studied. An interval matrix is constructed to transform the discrete-time switched system into interval system. Then, a sufficient condition is presented in terms of linear matrix inequality for the quadratic stability of discrete-time switched systems under arbitrary switching laws. This condition is much simpler than the other methods because it needs only one linear matrix inequality to solve. A numerical example illustrates the effectiveness of the method.
Quadratic Stability of Discrete-Time Switched Systems
2008 Congress on Image and Signal Processing ; 5 ; 563-565
2008-05-01
202740 byte
Conference paper
Electronic Resource
English
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