Sentence examples for stabilization problems of from inspiring English sources

Zhang and Boukas [10] studied the stability and stabilization problems of a class of continuous-time and discrete-time Markovian jump linear systems with partly unknown transition probabilities.

This paper investigates the stochastic stability and stabilization problems of non-homogeneous Markov jump linear systems (NHMJLSs) characterized by instantly unconditionally time-varying transition rates (TRs).

Although the finite-time stability or stabilization problems of the control systems has received much attention [15, 24, 25], finite-time synchronization of the delayed complex networks has attracted comparatively less attention primarily due to the lack of an appropriate control method, and secondly due to the difficulty residing in the mathematical derivation.

This study addresses the exponential stability and positive stabilization problems of impulsive positive systems (IPSs) with time delay.

The novelty of the study lies in proposing a systematic method for achieving finite dimensional conditions with an acceptable degree of conservativeness for the stability and the stabilization problems of the system.

We present numerical examples demonstrating utilization of stability probability distribution in robust stabilization problems of interval uncertain systems.

Recently, the stability and stabilization problem of a class of fractional-order nonlinear systems has attracted increasing interest of scholars [16 20].

Here, this paper focuses on the robust stability and stabilization problem of uncertain fractional-order system in which α is a real number in ({ 0, 1)}).

The main objective of this paper is to investigate the stability and stabilization problem of fuzzy large-scale systems in which the system is composed of a number of Takagi Sugeno fuzzy subsystems with interconnection.

So far, the stabilization problem of fractional-order nonlinear systems remains an open problem.

This paper addresses the stabilization problem of the nonlinear Kirchhoff string using nonlinear boundary control.