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2011, Di 1 ban., Chu ban bo wu guan wen ku. Zhuan ji., ISBN 7208098344, 3 v.
Book
2009, Di 1 ban., Gong he guo ling xiu zhen wen, ISBN 9787507327991, 2, 352
Book
IEEE Transactions on Automatic Control, ISSN 0018-9286, 7/2019, pp. 1 - 1
This paper studies input-to-state stability (ISS) of general nonlinear time-delay systems subject to delay-dependent impulse effects. Sufficient conditions for... 
delay-dependent impulses | input-tostate stability | time-delay systems | Impulsive systems
Journal Article
IEEE Transactions on Circuits and Systems I: Regular Papers, ISSN 1549-8328, 02/2006, Volume 53, Issue 2, pp. 384 - 393
Journal Article
Communications in Nonlinear Science and Numerical Simulation, ISSN 1007-5704, 03/2020, Volume 82, p. 105021
This paper studies a class of quasi-linear impulsive systems of functional differential equations with infinite time delay. By employing the contraction... 
Stability | Time delay | Impulsive system | Contraction principle
Journal Article
2017, Nonlinear Systems and Complexity, ISBN 9783319532080, Volume 19
This volume presents infectious diseases modeled mathematically, taking seasonality and changes in population behavior into account, using a switched and... 
Infectious diseases | Mathematics | Mathematical models | Complexity, Computational | Epidemiology
Web Resource
1993, ISBN 9789810213893, x, 402
Book
Journal of Differential Equations, ISSN 0022-0396, 09/2019, Volume 267, Issue 6, pp. 3852 - 3921
Based on the centre manifold theorem for impulsive delay differential equations, we derive impulsive evolution equations and boundary conditions associated to... 
Centre manifold | Invariant fiber bundle | Hopf bifurcation | Cylinder bifurcation | Impulsive delay differential equation | Saddle-node bifurcation
Journal Article
Journal of Differential Equations, ISSN 0022-0396, 08/2018, Volume 265, Issue 4, pp. 1696 - 1759
The existence and smoothness of centre manifolds and a reduction principle are proven for impulsive delay differential equations. Several intermediate results... 
Variation-of-constants formula | Centre manifold | Impulsive delay differential equation | Lyapunov–Perron method | Floquet theorem
Journal Article
Nonlinear Analysis: Hybrid Systems, ISSN 1751-570X, 02/2018, Volume 27, pp. 307 - 322
Control algorithms are developed for physical processes modeled as hybrid dynamical systems (HDSs). In this framework, a HDS is a nonlinear switched system of... 
Switched systems | Hybrid systems | Multiple Lyapunov functions | State-dependent switching | High-frequency switching | Finite-time stabilization | Liapunov functions | Control systems | Algorithms | Research | Mathematical research | Dynamical systems
Journal Article
eBook
International Journal of Robust and Nonlinear Control, ISSN 1049-8923, 11/2019, Volume 29, Issue 17, pp. 6053 - 6063
Summary The almost sure stability of second‐order nonlinear stochastic system with Lévy noise is studied by sliding mode control method. A conventional linear... 
stochastic system | Lévy noise | almost sure stability | sliding mode control | Liapunov functions | System dynamics | Stochastic systems | Control systems design | Dynamic stability | Control stability | Noise control | Sliding mode control
Journal Article
Fuzzy Sets and Systems, ISSN 0165-0114, 07/2019
Journal Article
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