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The inherent nonlinear characteristic between the electrostatic force and the applied voltage causes electrostatic microactuators to show the pull-in bifurcation phenomenon. Exploiting a closed-loop control for stabilizing the electrostatic microactuators in its full travel range is the primary objective in the control of such devices. In this paper, the dynamics of a transverse comb-drive electrostatic microactuator is established with considering the presence of parasitic and parametric uncertainties, and it is shown that the dynamics can be transformed into the third-order Brunovsky's canonical form. Then, a finite-time stabilizing controller is proposed for the third-order Brunovsky's canonical form systems, and the finite-time stability of the presented controller is shown. The robust finite-time stability of the controller under the parasitic and parametric uncertainties is also verified using numerical simulations.
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He et al. (2010) studied this question.
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