Non-stationary linear systems : Some difficulties specific to non-stationary models

Some difficulties specific to non-stationary models
Non-stationary linear systems

Author : Frédéric ROTELLA

Publication date: March 10, 2003 | Lire en français

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2. Some difficulties specific to non-stationary models

2.1 Resolution

If we consider (2) for n = 1, i.e. $\overset{\cdot}{x} (t) = a (t) x (t) + b (t) u (t)$ , we solve it using the free-running differential equation, $\overset{\cdot}{x} (t) = a (t) x (t)$ ...

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Some difficulties specific to non-stationary models

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Another form of the differential equation

References

(1) - ALBRIGHT (L.D.), GATES (R.S.), ARVANITIS (K.G.), DRYSDALE (A.E.) - « Environmental control for plants on earth and in space » - . IEEE Control Systems magazine, vol. 21, n 5, p. 28-47, 2001.
(2) - DAWSON (D.M.), HU (J.), BURG (T.C.) - Nonlinear control of electric...

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Some difficulties specific to non-stationary models Non-stationary linear systems

2. Some difficulties specific to non-stationary models

2.1 Resolution

References

Some difficulties specific to non-stationary models
Non-stationary linear systems