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Extending quadratic stability theory derives a novel stabilizing controller for such systems.
Applying, the associated stability theory, i.e. stability theory with respect to two discrepancies, a stabilizing control law can be derived.
It is related to the stability theory.
This chapter discusses feedback and stability theory.
The stability analysis is based on the linear stability theory.
This gave rise to the stability theory of functional equations.
Based on Lyapunov stability theory, synchronization results are obtained.
Stability theory deals with the continuity of W ∗ and S ∗.
It gave rise to the stability theory for functional equations.
The Lyapunov stability theory is used to substantiate the results.
The system stability has been analyzed using Lyapunov stability theory.
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