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The dynamical behavior of this system is investigated.
The global dynamical behavior of this system was studied by Zhang et al. [21].
Our aim is to describe the macroscopic behavior of this system.
Then the mechanical behavior of this system in the fully deployed configuration is investigated.
Assessing the stiffness and/or the strength degrading is the most important to diagnosing the exact behavior of this system.
However, even in the worst conditions, the behavior of this system is more efficient than that of the diagonal system.
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Finally, we give numerical simulations to indicate the complex dynamical behaviors of this system.
These dynamic behaviors of this system are slightly different from those of its corresponding first-order system.
In [27], a delayed fractional-order financial system is proposed and the complex dynamical behaviors of this system are discussed by numerical simulations.
Compared to other chaotic systems, when the system parameters of Liu system vary in a certain range, this chaotic system can still be chaotic, further the dynamical behaviors of this system become more abundant and complex.
The results obtained can facilitate optimal design and dynamic behavior investigation of this system.
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behavior of this model
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