Sentence examples for switching feedback from inspiring English sources
As an application, a new hybrid impulsive and switching feedback controller for the complex-valued chaotic Lü system is designed.
It will be shown that such a single system under a switching feedback law has stronger disturbance tolerance/rejection capability than a single linear feedback law can achieve.
As the local controller we use a VSC law with a switching feedback control term and an adaptation law to account for the norm-bounded uncertainties.
The approach is relevant for variable structure system design with preservation of stability when switching feedback control or sliding mode control is introduced in the feedback loop.
In the event that all systems in the family are identical, the switched system reduces to a single system under a switching feedback law.
Although the quadratic stability based on a fixed Lyapunov matrix has been widely used in robust control design, the use of this condition to provide a convex design method for switching feedback gains has not been fully investigated.
We develop a switched feedback controller that optimizes the rate of convergence of the state trajectories to the origin for a class of second order LTI systems.
When all the subsystem are stabilizable and have a L2-gain, the switched feedback control law and the switching law are designed respectively using average dwell-time method such that the corresponding closed-loop switched system is exponentially stable and achieves a weighted L2-gain.
In contrast, switched feedback control, where a feedback controller is switched on and off, is used by Insperger (2006); Stepan and Insperger (2006); Asai et al. (2009) and Kowalczyk et al. (2012).
It also depicts that system throughput can be significantly enhanced by dynamic MCS adaptation according to CQI variations and reduction of CQI feedback by switching between feedback and non-feedback modes, based on the channel receiver's channel conditions.
This paper considers switching output feedback control of linear systems and variable-structure systems.
