Exact(60)
Since equation (3) is true, there must be some object y such that the number 1 bears the relation M to y, or symbolically M1y, and one of these y's may be called 2. When this process is repeated indefinitely, one obtains (5) M12; M12 · M23; M12 · M23 · M34 ..., all of which are true in the given model.
The normalization constant is derived using a recursive algorithm for the given model.
We can simulate any time units to see the asymptotic behavior of the given model.
Then two kinds of special dissipative control strategy are proposed to study the given model.
The given model has been applied to the experimental data obtained for Co60 radiation (see [1]).
Future work will be extended to solving the given model in the case of fluid flow.
There is a need for using both single data responses and multiple data responses to calibrate the given model structure.
The given model performed a good stability and predictability when it was verified by internal and external validation.
Based on the given model we have identified the appearance and disappearance of patterns in EEG rhythm.
Then in Section 3, we show the global asymptotic stability of the given model under (H_{infty}) control.
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