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They should be computed in such a way that both closed-loop eigenvalue sensitivity and feedback norms are as small as possible.
A constructive real number is a sequence of rationals (rn) = r1, r2, … such that, for any k, a number n can be computed in such a way that |rn+p − rn| ≤ 1/k.
For practical effectiveness, these feedback matrices must be computed in such a way that their norms and the condition number of the closed-loop eigenvector matrix are as small as possible.
It should be noted that generally A does not need to be computed in such an ICA problem, since the sources can be estimated directly by means of A ̄.
[ 1975] cannot be computed in such settings.
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Channel allocation sequences are computed in such a way that intrapath interference is eliminated.
Therefore, the parameter σ is computed in such a way that it has smaller values in these regions.
Premise parameters are computed in such a way that the asymptotic stability of the equilibrium point in the closed-loop system is guaranteed.
In implicit methods a model with all the basis functions is considered and the model parameters are computed in such a way that several of them become zero.
In the present work, the velocity corrections (force density) at all boundary points are considered as unknowns which are computed in such a way that the non-slip boundary condition at the boundary points is enforced.
Specifically, the optimal number of reserved channels is computed in such a way that the system capacity is maximized, while the QoS requirements, in terms of new call blocking and forced call termination probabilities, are achieved.
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