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Sustained oscillations (stable limit cycles) are also possible.
In the latter case a transition from a stable limit cycle to micro-chaotic oscillations occurs.
The period and average detonation velocity are calculated for a variety of asymptotically stable limit cycles.
This paper studies the chaotification problem of driving a continuous-time system chaotic near its stable limit cycle.
Moreover, the exponentially stable limit cycles, the guaranteed convergence rate, and frequency of oscillation can be correctly estimated.
Depending on the parameters, the model displays a single non-trivial equilibrium, two equilibria, or stable limit cycles.
Results of the calculation show that the stable limit can be determined with the corresponding constants of the subject group.
We then calculate the stable limit in quantity by a numerical simulation using the Hierarchized Cellular Automata model.
The acceptance limit value to society is then defined by a stable limit of the social condition.
Semicontinuous systems are dynamic, control driven processes that work in a stable limit cycle with several modes of operations.
Autonomous differential equations are used to formulate a dynamical layer with either stable fixed points or a stable limit cycle.
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