Abstract

In this paper are given sufficient conditions for practical stability (in the sense of La Salle and Lefschetz) of large-scale systems defined over a finite time interval. Such conditions take the form of existence of vector Lyapunov-like functions whose components may depend, in general, on the whole state vector of the composite system. Sufficient conditions are also established into an aggregate form, in which the trajectory bounds play the role of aggregation variables.

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