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Stability and robustness are proved by using Lyapunov's method.
This result is proved by using the implicit function theorem.
The independence of the axioms is usually proved by using more than two truth values.
The global stability and the convergence of the designed controller are proved by using Lyapunov method.
The convergence of the identification error is proved by using the Lyapunov theory.
The asymptotic stability of the control system is proved by using Lyapunov theory.
Finally, stability and robustness are rigorously proved by using Lyapunov method.
The finite-time stability is proved by using both the Lyapunov stability and negative homogeneity approach.
Moreover, the strategy was further proved by using telomerase extracted from Romas cells.
The stability analysis in this article is proved by using a well-known Lyapunov stability theorem.
The stability of the overall control systems is proved by using a Lyapunov function.
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