In this study, a finite-time H ∞ controller for uncertain robotic manipulators that achieves high-precision tracking performance without requiring the solution of a Hamilton-Jacobi equation or a Riccati equation is derived using the backstepping method. First, a theory of robust finite-time stability for a class of uncertain nonlinear systems is studied. This theory is then used to develop a simple robust tracking controller for robotic manipulators that provides high precision, strong robustness, and fast response. Not only is the closed-loop system globally finite-time stable, but the L2 gain is also less than or equal to γ. Simulations and experiments indicate that the proposed control approach is highly effective.
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Liu et al. (2016) studied this question.
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