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When PD subjects are subjected to backward translations, the model shows that they have smaller than normal ankle feedback gain with low scaling and larger hip feedback gain.
A robust fast output sampling feedback gain which realizes this state feedback gain is obtained using linear matrix inequalities approach.
The admissible variances of loading strongly depend on the feedback gain factor.
However, energy dissipation through the piezoelectric effect continued at zero feedback gain.
It is proved that optimal state feedback gain matrix obtained from the LTV approximations converges to the optimal state feedback gain matrix of the nonlinear system.
The relay ensures robust control by providing a high feedback gain, but it also induces a control chattering phenomenon.
This is because the stable feedback gain is restricted in a narrow range between a minimum and a maximum.
The voltage transferred from the sensor to the actuator has to be amplified through a feedback gain.
There is also evidence that the torus degenerates into a chaotic attractor as the feedback gain is increased.
LMI-based optimization methods are suggested to design impulsive H∞ synchronization controllers with minimized feedback gain.
For all of these plants a single stabilizing state feedback gain, F is obtained.
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