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Exact(8)
Effectively the reduced order sliding mode dynamics are stabilized by the introduction of this artificial delay.
Sliding surface is designed and sufficient conditions for asymptotic stability of sliding mode dynamics are derived.
Based on the new sliding mode surface, sufficient conditions for the stability of the sliding mode dynamics are derived.
For this case we show that the sliding mode dynamics are globally stable which is not addressed so far.
The sliding mode dynamics are derived using an equivalent control approach, and the Lyapunov Razumikhin approach is exploited to analyse the stability of the sliding motion.
Moreover, sufficient conditions for mean square asymptotic stability and passivity of sliding mode dynamics are obtained by linear matrix inequalities (LMIs).
Similar(52)
Then the sliding mode dynamics is analyzed and the solvability condition for the desired switching surface function is derived.
Moreover, the exponential stability of the sliding mode dynamics is analyzed by adopting the average dwell time method.
The stability analysis of sliding mode dynamics is performed relying on stable region analysis of FO systems.
A new sliding function is proposed and necessary and sufficient conditions are derived to guarantee that sliding mode dynamics is admissible with H∞ disturbance rejection level.
A suitable integral sliding function is proposed and the resulting sliding mode dynamics is an uncertain singular stochastic Markovian jump system.
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