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It is interesting that such a three-dimensional fractional system can exhibit chaotic attractors.
It is also found that different signals in the system can exhibit different levels of transparency.
It is shown that the system can exhibit alternate unilateral behavior of the cross-braces.
Such a system can exhibit instability behaviour characterized by exponential growth in response amplitudes.
When the Turing instability occurs on the routes to chaos, the discrete system can exhibit surprising spatiotemporal complexity.
The results show that the system can exhibit antiferroelectriclike behavior (i.e., multi-loop hysteresis) through tuning some critical factors.
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We detected that this last system can exhibits up to three critical points, for some compositions.
The hydrodynamic systems can exhibit clogging and cell damage by high shear stress.
Both systems can exhibit advantages and disadvantages when compared to one another and in both cases the results were quite satisfying.
The resulting optimization-based procedure can lead to local minima due to the, non-convexities that non-linear systems can exhibit.
Kauffman (1993) has demonstrated that networks of non-equilibrium, open thermodynamic systems can exhibit profound order (subcritical complexity) or profound chaos (fundamental complexity).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com