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In this paper, the problem of finite-time H∞ fuzzy control for both continuous-time and discrete-time nonlinear systems is considered. The definitions and explanations about finite-time H∞ fuzzy control for both continuous-time and discrete-time nonlinear systems are offered. Some theorems are obtained to guarantee the provided performance requirements. The optimization algorithms are also designed...
This paper investigates the input/output-to-state stable in the mean (IOSSiM) property of switched stochastic nonlinear (SSN) systems. First, we present a new IOSSiM result for the SSN systems whose subsystems are IOSSiM by applying an improved ADT method. Second, by extending the improved ADT method to unforced nominal SSN systems in which parts of subsystems are stable, we establish a new stability...
This paper investigates the stability for a class of switched nonlinear systems. Firstly, an improved average dwell time (ADT) method is introduced, based on which an improved mode-dependent dwell time (MDDT) method is established. Then, several new results to the stability analysis are obtained. In comparison with the existing results, the obtained results have some advantages over those obtained...
This paper investigates the decentralized output-feedback control for a class of large-scale high-order stochastic nonlinear systems with unknown control coefficients. By developing a decentralized high gain homogeneous domination approach, it is shown that under some general conditions, the closed-loop system can be proved to be globally asymptotically stable (GAS) in probability. The efficiency...
By exploring some geometric properties of the logarithmic quantizer and using the fact that the logarithmic quantizer is sector bounded and nondecreasing, this paper presents a new approach to the stability analysis of quantized feedback control systems. Our method is based on Tsypkin-type Lyapunov functions that have been widely used in absolute stability analysis problems. The results are expressed...
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