REFERENCES

1. Zhang R, Quan Q, Cai KY. Attitude control of a quadrotor aircraft subject to a class of time-varying disturbances. IET Control Theory & Applications 2011;5:1140-6.

2. Yoshida T, Jones LE, Ellner SP, Fussmann GF, Hairston NG Jr. Rapid evolution drives ecological dynamics in a predator-prey system. Nature 2003;424:303-6.

3. Preis T, Schneider JJ, Stanley HE. Switching processes in financial markets. Proc Natl Acad Sci U S A 2011;108:7674-8.

4. Mao XR, Yuan CG. Stochastic Differential Equations with Markovian Switching. London: Imperial College Press, 2006.

5. Wu XT, Tang Y, Cao JD. Input-to-state stability of time-varying switched systems with time delay. IEEE Trans Automat Contr 2019;64:2537-44.

6. Xiao HN, Zhu QX, Karimi HR. Stability of stochastic delay switched neural networks with all unstable subsystems: a multiple discretized Lyapunov-Krasovskii functionals method. Inf Sci 2022;582:302-15.

7. Yuan S, Zhang LX, Schutter BD, Baldi S. A novel Lyapunov function for a non-weighted $$ \mathcal{L}_2$$ gain of asynchronously switched linear systems. Automatica 2018;87:310-17.

8. Cheng P, He SP, Luan XL, Liu F. Finite-region asynchronous $H_{\infty}$$ control for 2D Markov jump systems. Automatica 2021;129:109590.

9. Wang B, Zhu QX. Stability analysis of Markov switched stochastic differential equations with both stable and unstable subsystems. Systems & Control Letters 2017;105:55-61.

10. Liberzon D. Finite data-rate feedback stabilization of switched and hybrid inear systems. Automatica 2014;50:409.

11. https://doi.org/10.1007/978-0-85729-256-8 [Last accessed on 22 Dec 2022] ]]>.

12. Hu LJ, Mao XR, Shen Y. Stability and boundedness of nonlinear hybrid stochastic differential delay equations. Syst & Contr Let 2013;62:178.

13. Li XY, Mao XR. Stabilisation of highly nonlinear hybrid stochastic differential delay equations by delay feedback control. Automatica 2020;112:108657.

14. Zhu QX. Stabilization of stochastic nonlinear delay systems with exogenous disturbances and the event-triggered feedback control. IEEE Trans Automat Contr 2019;64:3764-71.

15. Zhu QX, Song SY, Shi P. Effect of noise on the solutions of non-linear delay systems. IET Control Theory & Appl 2018;12:1822-9.

16. Dong HL, Mao XR. Advances in stabilization of highly nonlinear hybrid delay systems. Automatica 2022;136:110086.

17. Zhao Y, Wu XT, Gao JD. Stability of highly non-linear switched stochastic systems. IET Control Theory & Applications 2019;13:1940-44.

18. Liu L, Yin S, Zhang LX, Yin XY, Yan HC. Improved results on asymptotic stabilization for stochastic nonlinear time-delay systems with application to a chemical reactor system. IEEE Transactions on Sysems, Man, and Cybernetics: Systems 2016;47:195-204.

19. Hu W, Zhu QX, Karimi HR. Some improved razumikhin stability criteria for impulsive stochastic delay differential systems. IEEE Trans Automat Contr 2019;64:5207-13.

20. Yuan S, Zhang LX, Baldi S. Adaptive stabilization of impulsive switched linear time-delay systems: a piecewise dynamic gain approach. Automatica 2019;103:322-29.

21. Lian J, Feng Z. Passivity analysis and synthesis for a class of discrete-time switched stochastic systems with time-varying delay. Asian J Control 2013;15:501-11.

22. Cong S, Yin LP. Exponential stability conditions for switched linear stochastic systems with time-varying delay. IET Control Theory & Applications 2012;6:2453-59.

23. Yue D, Han QL. Delay-dependent exponential stability of stochastic systems with time-varying delay, nonlinearity, and markovian switching. IEEE Trans Automat Contr 2005;50:217-22.

24. Zeng HB, Liu XG, Wang W. A generalized free-matrix-based integral inequality for stability analysis of time-varying delay systems. Applied Mathematics and Computation 2019;354:1-8.

25. Chen HB, Shi P, Lim CC, Hu P. Exponential stability for neutral stochastic markov systems with time-varying delay and its applications. IEEE Trans Cybernetics 2015;46:1350-62.

26. Mao XR. Stochastic differential equations and applications. Elsevier; 2007.

27. Zhao Y, Zhu QX. Stability of highly nonlinear neutral stochastic delay systems with non-random switching signals. Syst & Contr Let 2022;165:105261.

28. Zhao Y, Zhu QX. Stabilization by delay feedback control for highly nonlinear switched stochastic systems with time delays. Int J Robust Nonlinear Control 2021;31:3070-89.

29. Fei WY, Hu LJ, Mao XR, Shen MX. Structured robust stability and boundedness of nonlinear hybrid delay systems. SIAM J Control Optim 2018;56:2662-89.

30. Shen MX, Fei C, Fei WY, Mao XR. Stabilisation by delay feedback control for highly nonlinear neutral stochastic differential equations. Syst & Contr Let 2020;137:104645.

31. Shen MX, Fei WY, Mao XR, Deng SN. Exponential stability of highly nonlinear neutral pantograph stochastic differential equations. Asian J Control 2020;22:436-48.

32. Song RL, Wang B, Zhu QX. Delay-dependent stability of nonlinear hybrid neutral stochastic differential equations with multiple delays. Int J Robust Nonlinear Control 2021;31:250-67.

33. Kang Y, Zhai DH, Liu GP, Zhao YB, Zhao P. Stability analysis of a class of hybrid stochastic retarded systems under asynchronous switching. IEEE Trans on Automat Contr 2014;59:1511-23.

34. Shen MX, Fei C, Fei WY, Mao XR, Mei CH. Delay-dependent stability of highly nonlinear neutral stochastic functional differential equations. Intl J Robust & Nonlinear 2022;32:9957-76.

35. Ren MF, Zhang QC, Zhang JH. An introductory survey of probability density function control. Syst Sci & Contr Eng 2019;7:158-70.

36. Zhang QC, Wang H. A novel data-based stochastic distribution control for non-Gaussian stochastic systems. IEEE Trans Automat Contr 2021;67:1506-13.