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By the Lyapunov method, the stability and the convergence rate of the controller are evaluated.
Using the bilinear matrix inequality (BMI) method, the stability of the NCS is discussed.
With the aid of the Lyapunov analysis method, the stability of the closed-loop system is proven.
Based on Krylov Bogoliubov linearization method, the stability of the multimode oscillation for such circuits is determined in detail.
In order to advance the application of this method, the stability and convergence properties of theproposed methods are discussed.
By applying fractional-order extension of Lyapunov direct method, the stability of the fractional-order state estimation error system is analyzed.
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By using fixed point methods, the stability problems of several functional equations have been extensively investigated by a number of authors (see [10, 22, 23, 24]).
By using fixed point methods, the stability problems of several functional equations have been extensively investigated by a number of authors (see [29 34]).
By using fixed point methods, the stability problems of several functional equations have extensively been investigated by a number of authors (see [27 29]).
Using fixed point methods, the stability problems of several functional equations have been extensively investigated by a number of authors (see [33 38]).
Note that because we consider that the local search for homology is bidirectional (see methods), the stability coefficient is expected to be symmetrical as a function of the heterology position.
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