Let (A,B) be a linear time-dependent control process, defined on an open interval J=]α,ω[ with α≥−∞ and ω≤∞. In this paper we give a description of the function τ:I→J, τ(t)=inf{t′>t:(A,B) is [t,t′]-globally controllable from 0}, where I={t∈J: there exists t′∈J with (A,B)[t,t′]-globally controllable from 0}.
On global controllability of linear time dependent control systems
TONOLO, ALBERTO
1990
Abstract
Let (A,B) be a linear time-dependent control process, defined on an open interval J=]α,ω[ with α≥−∞ and ω≤∞. In this paper we give a description of the function τ:I→J, τ(t)=inf{t′>t:(A,B) is [t,t′]-globally controllable from 0}, where I={t∈J: there exists t′∈J with (A,B)[t,t′]-globally controllable from 0}.File in questo prodotto:
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