8. Discrete systems

All the above developments can be adapted to the case of systems described by difference equations whose coefficients depend on the time variable k. More precisely, these systems are described by a relation of the form :

y_{k} = \sum_{j = - \infty}^{k} h (k, j) u_{j}

^( 14 )

and in the case of a finite-dimensional system, which we will assume in the following, they can be represented by one of the following forms...

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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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