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Disturbance tolerance is measured by the largest bound on the disturbances for which the trajectories from a given set remain bounded.
Based on this LMI approach, an estimate of the largest bound of the frequency of cycles of the second kind can be explicitly computed by solving a generalized eigenvalue minimization problem.
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Figure 1 shows the bound of output without any delay decomposition, while Figure 2 shows the larger bound of output with one delay decomposition, that is, ({alpha_{1}} = 0.9595).
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Marketing materials include a large bound book that embraces the colorful immigrant history of NoLIta and is filled with romantic black-and-white portraits of the neighborhood's old-time and new business owners.
It is observed that the large bound occurs when (s=n,γ n =1).
If all possible largest expected objects do not impose a larger bound to the blob, the hypothesis of possible occlusion is discarded.
The larger bound of output is shown in Figure 5 by ({alpha_{3}} = 0.4218) as compared with that without delay decomposition in Figure 6.
With this argument, the term λ max can be omitted for the long filter (see also [29] Eq. (10.4.40)), and a much larger bound is obtained: 0
Following the same argument for long filters as at the end of the previous section, we can argue that λ max is small compared to tr[ R uu] and obtain the even larger bound 0< mulefrac2{m_{mathrm{f}}^{(2,2 }text{tr}[!{mathbf{R}}_{text{uu}}]}, (61).
This is because the larger k, the larger upper bound of number of non-neighbors; this results in larger search space.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com