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Lemma 3.1(i) guarantees that (M_{1} < infty).
Remark 3.2 Scrutinizing the proof, we discover that the condition (i) guarantees that inequality (3.19), (3.20) hold.
This approach (i) guarantees robustness against all parameter uncertainties, (ii) handle control and state constraints, and (iii) present a computationally cheap solution.
The acceptable range of IP i [ n] for a given sensor node i guarantees a reconstruction error within a prescribed error at the sink.
Note that the appearance of the term ∫ 0 σ ( T ) f ( t, 0 ) ( u − ) σ ( t ) Δ t in the functional I guarantees that I is C 1, see next lemma.
Therefore, Restriction i guarantees that the equality ( {text{MC}}left( theta right) = {text{MC}}^ left( theta right) ) can apply at any point of increase of q*, even when this point does not belong to an interval of strict increase.
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