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Remark 1.2 In this paper, our main purpose is to discuss whether or not the semi-discrete internally controlled systems have the exactly controllable property which the original controlled systems have.
Theorem 1.1 For each T > 0, controlled system (1.4) is exactly controllable in time T. Namely, there exists a control function v h ∈ L 2 ( 0, + ∞ ; V ˜ h ) such that the solution of (1.4) satisfies ( y h ( T ), y h ′ ( T ) ) = ( 0, 0,).
It was shown in [4] that such systems can be exactly controllable with the help of internal controls applied to the equations corresponding to zero eigenvalues.
However, by adding adequate impulses we can control the equation and hence the system becomes exactly controllable.
We say that system (1.1 - 1.2 1.1 - 1.2ly controllable is thexactlyif for any there exists a controllable that a solutinn of (1.1)-(1.2) sathefies Of course, we specify below timespace of solutifns and controls.
That is, the system (4.16) is exactly controllable.
Similar(32)
They are just not controllable.
(Controlling the controllable, Jop Groeneweg 2002).
Teenage girls, schoolgirls, just like your controllable characters.
We just have to control the controllables.
The definition of passion is 'strong and barely controllable emotion' and that's exactly what we've seen today.
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