Sentence examples for mean square stabilization from inspiring English sources

Mean square stabilization of periodic solutions of stochastically forced nonlinear systems is considered.

By the Lyapunov functional approach and the H-representation in [10], some sufficient and necessary conditions of the asymptotical mean square stabilization of stochastic time-delay systems are given.

The trivial stationary solution (x=0) of system (2.1) is called asymptotical mean square stabilization in the mean square if it is stable in the sense of Definition 2.1 and lim_{trightarrow+infty}E| x|^{2}=0.

Using logarithmic quantized state-feedback control, results for mean-square stabilization and H ∞ performance analysis as well as the controller synthesis are given.

This paper is concerned with the problem of exponential mean-square stabilization of hybrid neutral stochastic differential delay equations with Markovian switching by delay feedback control.

Some delay-dependent mean-square stabilization criteria are put forward for nominal systems and uncertain systems by using an improved free-weighting matrix approach.

In this paper we study the problem of mean square exponential stabilization for a class of stochastic differential equations with Markovian switching.

Given a measure of quantization coarseness, a mode-dependent logarithmic quantizer and a mode-dependent linear state feedback law can achieve optimal coarseness for mean square quadratic stabilization of a Markov jump linear system, similar to existing results for linear time-invariant systems.

Based on Markov jump systems, we show that the coarsest quantizer that stabilizes the WNCS is logarithmic in the sense of mean square quadratic stability and the stabilization of this system can be transformed into the robust stabilization of an equivalent uncertain system.

Exponentially mean-square stability [33].

Conditions for the mean square dissipativity of adaptive stabilization systems for a linear plant under coordinate-parametric white noise disturbances are obtained.