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Stabilisation of highly non-linear continuous-time hybrid stochastic differential delay equations by discrete-time feedback control

机译:离散反馈控制稳定高非线性连续时间混合随机微分时滞方程

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In this study, the authors consider how to use discrete-time state feedback to stabilise hybrid stochastic differential delay equations. The coefficients of these stochastic differential delay equations do not satisfy the conventional linear growth conditions, but are highly non-linear. Using the Lyapunov functional method, they show that a discrete feedback controller, which depends on the states of the discrete-time observations, can be designed to make the solutions of such controlled hybrid stochastic differential delay equations asymptotically stable and exponentially stable. The upper bound of the discrete observation interval tau is also given in this study. Finally, a numerical example is given to illustrate the proposed theory.
机译:在这项研究中,作者考虑了如何使用离散时间状态反馈来稳定混合随机微分延迟方程。这些随机微分延迟方程的系数不满足常规的线性增长条件,而是高度非线性的。他们使用Lyapunov泛函方法表明,可以设计一个离散反馈控制器,该控制器取决于离散时间观测的状态,以使这种受控混合随机微分延迟方程的解渐近稳定和指数稳定。这项研究还给出了离散观测间隔tau的上限。最后,通过数值例子说明了所提出的理论。

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