2019
DOI: 10.1016/j.amc.2018.08.037
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Strong convergence and exponential stability of stochastic differential equations with piecewise continuous arguments for non-globally Lipschitz continuous coefficients

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Cited by 5 publications
(7 citation statements)
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“…Up to now, there have been quite a few characteristic investigations of control methods and dynamical behaviors for nonlinear systems [1]- [20], such as fixed-time control [1], event-triggered adaptive control [2], distributed control [3], piecewise control [4], fuzzy control [5], horizon control [6], U-control [7], passivity cascade technique-based control [8], stabilization control [9], iterative learning control [10], sliding set design [11], robustness control [12] and so forth. In addition, various dynamical behaviors of nonlinear systems have been explored [13]- [20], such as asymptotic stability [13], Mittag-Leffler stability [14], globally exponential stabilization [15], [16], synchronization [13], [17], dissipativity [18], robustness analysis [19], [20], etc. Nowadays, the characteristic application scenarios of nonlinear systems widely appears in reality, such as the computer-node information transmission, the circuit conduction, robot joint control, drive-by-wire control systems and so forth [21], [22], [23].…”
Section: Introductionmentioning
confidence: 99%
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“…Up to now, there have been quite a few characteristic investigations of control methods and dynamical behaviors for nonlinear systems [1]- [20], such as fixed-time control [1], event-triggered adaptive control [2], distributed control [3], piecewise control [4], fuzzy control [5], horizon control [6], U-control [7], passivity cascade technique-based control [8], stabilization control [9], iterative learning control [10], sliding set design [11], robustness control [12] and so forth. In addition, various dynamical behaviors of nonlinear systems have been explored [13]- [20], such as asymptotic stability [13], Mittag-Leffler stability [14], globally exponential stabilization [15], [16], synchronization [13], [17], dissipativity [18], robustness analysis [19], [20], etc. Nowadays, the characteristic application scenarios of nonlinear systems widely appears in reality, such as the computer-node information transmission, the circuit conduction, robot joint control, drive-by-wire control systems and so forth [21], [22], [23].…”
Section: Introductionmentioning
confidence: 99%
“…Robustness and GES for nonlinear systems are two hot research fields no matter in the past or present [15], [16], [19], [20], [24]- [29]. On the one hand, robustness is usually endowed with different meanings in diverse application scenarios.…”
Section: Introductionmentioning
confidence: 99%
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