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Furthermore, the stability of the close-loop system is analyzed using the Lyapunov method.
Asymptotic stability of the closed loop system is also guaranteed by using the Lyapunov method.
Several criteria for the existence of such controllers are derived using the Lyapunov method.
The principle and stability of microstepping are shown using the Lyapunov method.
A newly exponential synchronization condition is provided by using the Lyapunov method.
Conversely, we obtain sufficient conditions for the global uniformly asymptotic stability of the coexistence equilibrium point using the Lyapunov method.
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Though the Lyapunov approach of nonlinear fractional neutral system was extended in [14], it is difficult to use the Lyapunov method to study the stability of fractional neutral systems due to the complicated fractional derivatives.
Using the Lyapunov functional method and the free-weighting matrix method, a delay-dependent sufficient condition for the existence of a desired filter is presented in the form of linear matrix inequalities (LMIs).
By using the Lyapunov functional method, sufficient conditions are derived.
In this section, by using the Lyapunov function method, some GUAS criteria are established for DIHS.
We show that the stochastic model admits a nonnegative solution by using the Lyapunov function method.
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using the lyapunov technique
using the Trump method
using the Delphi method
using the lyapunov theory
using the lyapunov stability
using the Clauss method
using the lyapunov methodology
using the Fick method
using the Jadad method
using the lyapunov theorem
using the Tukey method
using the Newton method
using the lyapunov analysis
using the lyapunov function
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