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Actually, some dynamical systems usually have non-identical dimensions.
Accordingly, it is necessary to take into account imprecision to study some dynamical systems.
There are also some dynamical systems with two or multiple delays that have been studied by some scholars [14 21].
This technical communique presents a method which aims at improving input design searching in some dynamical systems.
However, for some dynamical systems we may be interested in fixed points of a discrete-time map which may correspond to, for example, periodic orbits of an underlying system [68 70] (and see below).
We give a brief overview of some dynamical systems approaches, concepts and techniques that can be used to understand collective behaviour that spontaneously appears in coupled dynamical system models used for neuroscience modelling.
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Therefore, for some complex dynamical systems, we can choose the smaller dimension to get better reduction results. .
Therefore, for some complex dynamical systems, we can choose the smaller dimension to get better reduction results.
It may well be true that there are some deterministic dynamical systems that, when viewed properly, display behavior indistinguishable from that of a genuinely stochastic process.
Hence, the global asymptotical stability of the equilibria of some discrete dynamical systems with time delays may be established via the results obtained in this section.
Recently, Shi and Chen [11] studied chaotification for some discrete dynamical systems governed by continuous maps and showed that the controlled systems are chaotic in the sense of both Devaney and Li-Yorke.
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