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These continuous feedback control systems exhibit highly nonlinear and discontinuous dynamics.
In this case, formula (3.1) gives an exponential stability criterion for the system (2.1) with continuous feedback control.
Computational results indicate that the continuous feedback control approach can provide near-optimal schedules and that it is computationally efficient compared to existing scheduling techniques.
The discrete switching control realization of the designed continuous feedback control law is accomplished by means of a traditional PWM-modulation scheme.
Finally, a continuous feedback control method based on the synchronization characteristics is presented to control a chaotic vehicle handling and steering system.
It is shown that improved grate sweeping sequence and continuous feedback control provide a major improvement for system performance cost effectively.
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Each operative phase should be preparatory to the next one however the experiments are performed iteratively and interactively using continuous feedback controls in order, hopefully, to optimize the whole procedure by means of successive approximations.
In particular, it is suggested that intermittent control provides the lower-bandwidth central executive control driving higher-bandwidth, continuous feedback inner control loops (Karniel 2013; van de Kamp et al. 2013a).
A continuous output feedback control scheme rendering the closed-loop double integrator system globally stable in finite-time is presented.
Then, a continuous output feedback control law is proposed for nominal double-integrator system and its perturbed version.
A notion of short-horizon energy-predictive control is introduced, that predicts and optimizes the rate of energy dissipation of the system and leads to the derivation of a continuous state feedback control law.
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